All Algebra 1 Resources
Example Questions
Example Question #131 : How To Solve Two Step Equations
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Add to both sides. Since
is greater than
and is positive, our answer is positive. We treat as a normal subtraction problem.
Divide both sides by .
Example Question #672 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Add both sides by .
Divide both sides by . Since we are dividing by a positive number, our quotient will be negative.
Example Question #673 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Subtract both sides by .
Multiply both sides by .
Example Question #671 : Linear Equations
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Subtract both sides by . Remember since
is greater than
and is negative, our answer is negative. We treat as a normal subtraction.
Multiply both sides by . When multiplying with a negative number, our answer becomes negative.
Example Question #675 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Subtract both sides by . When subtracting with another negative number, we treat as an addition problem and just add the negative sign afterwards.
Multiply both sides by . When multiplying with a negative number, our answer is negative.
Example Question #676 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Add both sides by .
Multiply both sides by .
Example Question #677 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Add to both sides. Since
is greater than
and is negative, our answer is negaive. We treat as a normal subtraction problem.
Multiply both sides by . When multiplying with a negative number, our answer is negative.
Example Question #678 : Algebra 1
Solve for .
In order to solve the equation, we have to isolate the variable. We do this by performing the same operation to either side of the equation.
Add to both sides. Since
is greater than
and is negative, our answer is negative. We treat as a subtraction problem.
Multiply both sides by . When multiplying with another negative number, our answer is positive.
Example Question #679 : Algebra 1
What is the result of the expression, , in scientific notation?
The question asks for the scientific notation of the product of .
To condense and create an equation we can first put the expression into scientific notation.
Now, we use rules of multiplication and exponents to solve the problem.
Keep in mind the answer needs to be in scientific notation, only one digit in front of the decimal.
Example Question #680 : Algebra 1
Solve:
To solve for the unknown variable, we need to isolate the unknown variable.
Add on both sides of the equation.
Divide by 14 on both sides.
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