Understand Independent and Dependent Variables: CCSS.Math.Content.6.EE.C.9 - 6th Grade Math

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Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 4\ \hline 8 & 61\ \hline 14 & 104\ \hline 18& 133\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 2 & 17\ \hline 7 & 104\ \hline 8 & 118\ \hline 10& 146\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & 31\ \hline 14 & 101\ \hline 15 & 119\ \hline 19& 136\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 11 & 80\ \hline 12 & 87\ \hline 16 & 115\ \hline 17& 122\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 6\ \hline 1 & -6\ \hline 4 & -44\ \hline 19& -238\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & -47\ \hline 9 & -224\ \hline 13 & -328\ \hline 17& -432\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 6 & -73\ \hline 10 & -125\ \hline 17 & -205\ \hline 18& -229\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 5\ \hline 4 & -47\ \hline 15 & -190\ \hline 17& -216\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & 28\ \hline 5 & 40\ \hline 12 & 118\ \hline 16& 163\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 6 & 49\ \hline 7 & 120\ \hline 10 & 186\ \hline 14& 274\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & -6\ \hline 4 & 27\ \hline 10 & 104\ \hline 13& 136\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 6 & 49\ \hline 10 & 93\ \hline 16 & 159\ \hline 17& 170\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -6\ \hline 3 & -35\ \hline 6 & -64\ \hline 19& -193\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & -17\ \hline 11 & -234\ \hline 14 & -294\ \hline 16& -334\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & -37\ \hline 4 & -47\ \hline 15 & -146\ \hline 16& -157\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & -17\ \hline 8 & -87\ \hline 17 & -177\ \hline 18& -187\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -44\ \hline 6 & -54\ \hline 14 & -141\ \hline 19& -195\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 8 & -78\ \hline 9 & -178\ \hline 11 & -222\ \hline 17& -354\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 8 & -78\ \hline 12 & -122\ \hline 15 & -144\ \hline 17& -177\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 2 & -12\ \hline 4 & -34\ \hline 10 & -100\ \hline 12& -122\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & -37\ \hline 15 & -144\ \hline 16 & -152\ \hline 18& -169\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 6 & -65\ \hline 14 & -274\ \hline 15 & -292\ \hline 18& -346\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 9 & -92\ \hline 11 & -110\ \hline 15 & -135\ \hline 19& -172\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 9 & -92\ \hline 10 & -101\ \hline 15 & -146\ \hline 16& -155\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 6\ \hline 2 & -6\ \hline 4 & -31\ \hline 10& -108\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 18\ \hline 4 & -68\ \hline 6 & -120\ \hline 14& -328\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 5\ \hline 4 & -34\ \hline 6 & -49\ \hline 14& -164\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 18\ \hline 7 & -73\ \hline 11 & -125\ \hline 14& -164\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 0\ \hline 2 & 19\ \hline 11 & 182\ \hline 13& 219\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 9 & 143\ \hline 11 & 358\ \hline 17 & 574\ \hline 18& 610\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & 71\ \hline 11 & 179\ \hline 16 & 280\ \hline 17& 297\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 2 & 17\ \hline 9 & 143\ \hline 11 & 179\ \hline 15& 251\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & -61\ \hline 8 & -136\ \hline 14 & -249\ \hline 15& -267\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 7 & -119\ \hline 13 & -466\ \hline 14 & -504\ \hline 18& -656\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -81\ \hline 14 & -252\ \hline 15 & -260\ \hline 17& -309\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 14\ \hline 3 & -43\ \hline 5 & -81\ \hline 17& -309\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & -54\ \hline 13 & -170\ \hline 17 & -221\ \hline 18& -233\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & -16\ \hline 10 & -266\ \hline 17 & -448\ \hline 18& -474\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -3\ \hline 2 & -29\ \hline 9 & -109\ \hline 18& -227\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 2 & -29\ \hline 9 & -120\ \hline 12 & -159\ \hline 15& -198\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 8 & 24\ \hline 13 & 40\ \hline 14 & 44\ \hline 15& 48\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & 14\ \hline 15 & 88\ \hline 16 & 94\ \hline 17& 100\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 12 & 35\ \hline 13 & 38\ \hline 18 & 64\ \hline 19& 66\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & 8\ \hline 6 & 17\ \hline 16 & 47\ \hline 18& 53\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -10\ \hline 7 & -7\ \hline 15 & 2\ \hline 19& 7\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -11\ \hline 6 & -20\ \hline 11 & -10\ \hline 13& -6\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -16\ \hline 7 & -9\ \hline 10 & 5\ \hline 15& 9\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -11\ \hline 14 & -2\ \hline 15 & -1\ \hline 18& 2\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 36\ \hline 3 & 69\ \hline 13 & 230\ \hline 18& 311\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & 99\ \hline 6 & 230\ \hline 8 & 294\ \hline 10& 358\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 10 & 179\ \hline 14 & 243\ \hline 17 & 302\ \hline 18& 307\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & 67\ \hline 4 & 83\ \hline 10 & 179\ \hline 16& 275\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 12\ \hline 1 & -3\ \hline 16 & -242\ \hline 18& -273\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & -37\ \hline 5 & -138\ \hline 11 & -330\ \hline 18& -554\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & -5\ \hline 8 & -117\ \hline 11 & -154\ \hline 17& -261\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 2 & -21\ \hline 7 & -101\ \hline 11 & -165\ \hline 15& -229\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -12\ \hline 8 & 101\ \hline 13 & 172\ \hline 17& 229\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -13\ \hline 10 & 254\ \hline 13 & 338\ \hline 16& 422\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & 57\ \hline 10 & 127\ \hline 13 & 180\ \hline 16& 221\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & 29\ \hline 13 & 169\ \hline 15 & 197\ \hline 18& 239\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -1\ \hline 12 & 180\ \hline 16 & 241\ \hline 19& 287\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & 43\ \hline 5 & 146\ \hline 7 & 206\ \hline 17& 506\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 8 & 118\ \hline 9 & 133\ \hline 12 & 189\ \hline 14& 218\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 13\ \hline 5 & 73\ \hline 6 & 88\ \hline 12& 178\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 1\ \hline 3 & -6\ \hline 18 & -65\ \hline 19& -68\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 4\ \hline 4 & -24\ \hline 5 & -32\ \hline 11& -80\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 0\ \hline 3 & -8\ \hline 8 & -17\ \hline 14& -52\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 9 & -32\ \hline 13 & -48\ \hline 15 & -56\ \hline 17& -64\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 9 & 9\ \hline 16 & 3\ \hline 17 & 3\ \hline 18& 3\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 17\ \hline 3 & 28\ \hline 5 & 24\ \hline 10& 14\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 16\ \hline 4 & 13\ \hline 8 & 20\ \hline 11& 6\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 3 & 14\ \hline 6 & 11\ \hline 13 & 4\ \hline 17& 0\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -11\ \hline 4 & -82\ \hline 6 & -117\ \hline 11& -206\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 4 & -84\ \hline 12 & -456\ \hline 15 & -564\ \hline 17& -636\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & -12\ \hline 2 & -48\ \hline 10 & -181\ \hline 18& -326\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 5 & -102\ \hline 8 & -156\ \hline 11 & -210\ \hline 18& -336\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

Question

Select the table of values that represent the relationship between and if

Answer

In the equation , is the independent variable and is the dependent variable. This means, as we manipulate , will change.

Because we are given tables in our answer choices, we can plug in the given value for from the table and use our equation from the question to see if that equals the value given for in the table.

Let's start by testing values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 32\ \hline 8 & 138\ \hline 15 & 244\ \hline 19& 305\ \hline \end{tabular}}$

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Next, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 0 & 16\ \hline 3 & 122\ \hline 14 & 452\ \hline 18& 572\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 31\ \hline 3 & 61\ \hline 8 & 147\ \hline 11& 181\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Because this equation did not work out, this means that not all of the values from the table are representative of the relationship between and if ; thus, this answer choice is not correct and can be eliminated.

Finally, let's test values from the following table:

${\begin{tabular}{|c|c|}\hline m & n \ \hline 1 & 31\ \hline 3 & 61\ \hline 9 & 151\ \hline 13& 211\ \hline \end{tabular}}$

These values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

Again, these values are correct for our equation, but to be safe we should plug each value into our equation until we find a value that is not correct, or that each value is correct.

All of these values were correct for our equation; thus, this table is our correct answer.

Compare your answer with the correct one above

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