Geometry - MAP 7th Grade Math

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Question

What is the area of the circle provided?

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Answer

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

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Question

The figure represents a set of complementary angles, solve for .

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Answer

Complementary angles are defined as two angles that when added together equal $90^\circ$

From the question, we know that the two angles are complimentary, and thus equal $90^\circ$ , so we can set up the following equation:

Next we can solve for :

$$\frac{\begin{array}$[b]{r}x+20=90\ -20-20\end{array}}{x= 70}$

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Question

Calculate the volume of the provided figure.

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

← Didn't Know|Knew It →

Question

What is the area of the circle provided?

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

← Didn't Know|Knew It →

Question

The figure represents a set of complementary angles, solve for .

Tap to reveal answer

Answer

Complementary angles are defined as two angles that when added together equal $90^\circ$

From the question, we know that the two angles are complimentary, and thus equal $90^\circ$ , so we can set up the following equation:

Next we can solve for :

$$\frac{\begin{array}$[b]{r}x+20=90\ -20-20\end{array}}{x= 70}$

← Didn't Know|Knew It →

Question

Calculate the volume of the provided figure.

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

← Didn't Know|Knew It →

Question

What is the area of the circle provided?

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

← Didn't Know|Knew It →

Question

The figure represents a set of complementary angles, solve for .

Tap to reveal answer

Answer

Complementary angles are defined as two angles that when added together equal $90^\circ$

From the question, we know that the two angles are complimentary, and thus equal $90^\circ$ , so we can set up the following equation:

Next we can solve for :

$$\frac{\begin{array}$[b]{r}x+20=90\ -20-20\end{array}}{x= 70}$

← Didn't Know|Knew It →

Question

Calculate the volume of the provided figure.

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

← Didn't Know|Knew It →

Question

What is the area of the circle provided?

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

← Didn't Know|Knew It →

Question

The figure represents a set of complementary angles, solve for .

Tap to reveal answer

Answer

Complementary angles are defined as two angles that when added together equal $90^\circ$

From the question, we know that the two angles are complimentary, and thus equal $90^\circ$ , so we can set up the following equation:

Next we can solve for :

$$\frac{\begin{array}$[b]{r}x+20=90\ -20-20\end{array}}{x= 70}$

← Didn't Know|Knew It →

Question

Calculate the volume of the provided figure.

Tap to reveal answer

Answer

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

← Didn't Know|Knew It →

Knew It

Geometry - MAP 7th Grade Math

What is the area of the circle provided?

In order to solve this problem, we need to recall the formula for the area of a circle: The circle in this question provides us with the radius, so we can use the formula to solve: Solve:

The figure represents a set of complementary angles, solve for .

Complementary angles are defined as two angles that when added together equal From the question, we know that the two angles are complimentary, and thus equal , so we can set up the following equation: Next we can solve for :

Calculate the volume of the provided figure.

In order to solve this problem, we need to recall the volume formula for a cube: Now that we have the correct formula, we can substitute in our known values and solve:

What is the area of the circle provided?

In order to solve this problem, we need to recall the formula for the area of a circle: The circle in this question provides us with the radius, so we can use the formula to solve: Solve:

The figure represents a set of complementary angles, solve for .

Complementary angles are defined as two angles that when added together equal From the question, we know that the two angles are complimentary, and thus equal , so we can set up the following equation: Next we can solve for :

Calculate the volume of the provided figure.

In order to solve this problem, we need to recall the volume formula for a cube: Now that we have the correct formula, we can substitute in our known values and solve:

What is the area of the circle provided?

In order to solve this problem, we need to recall the formula for the area of a circle: The circle in this question provides us with the radius, so we can use the formula to solve: Solve:

The figure represents a set of complementary angles, solve for .

Complementary angles are defined as two angles that when added together equal From the question, we know that the two angles are complimentary, and thus equal , so we can set up the following equation: Next we can solve for :

Calculate the volume of the provided figure.

In order to solve this problem, we need to recall the volume formula for a cube: Now that we have the correct formula, we can substitute in our known values and solve:

What is the area of the circle provided?

In order to solve this problem, we need to recall the formula for the area of a circle: The circle in this question provides us with the radius, so we can use the formula to solve: Solve:

The figure represents a set of complementary angles, solve for .

Complementary angles are defined as two angles that when added together equal From the question, we know that the two angles are complimentary, and thus equal , so we can set up the following equation: Next we can solve for :

Calculate the volume of the provided figure.

In order to solve this problem, we need to recall the volume formula for a cube: Now that we have the correct formula, we can substitute in our known values and solve:

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$

In order to solve this problem, we need to recall the formula for the area of a circle:

$A= $r^2$\pi$

The circle in this question provides us with the radius, so we can use the formula to solve:

Solve:

$A=1\textup,024\pi\textup{ $in}^2$$

In order to solve this problem, we need to recall the volume formula for a cube:

$V=l\times w\times h$

Now that we have the correct formula, we can substitute in our known values and solve:

$V=6\times6\times6$

$V=216\textup{ $in}^3$$