All ISEE Middle Level Math Resources
Example Questions
Example Question #531 : Algebraic Concepts
First square both numbers:
Then multiply those squares together:
Answer:
Example Question #532 : Algebraic Concepts
Solve for :
To solve, divide by 5 on each side:
Answer:
Example Question #533 : Algebraic Concepts
Solve for :
To solve, divide by 12 on each side:
Answer:
Example Question #534 : Algebraic Concepts
First take the square roots:
Then multiply:
Answer:
Example Question #535 : Algebraic Concepts
First, find the square roots:
Then multiply those square roots together:
Answer:
Example Question #2652 : Isee Middle Level (Grades 7 8) Mathematics Achievement
If and , then what is the value of the expression below?
If and and we need to solve for , the first step is to plug in for . This results in:
Now that we know that , we can plug in for into the expression below:
Example Question #2653 : Isee Middle Level (Grades 7 8) Mathematics Achievement
If plus 4 squared minus two is equal to nine times seven-thirds, what is the value of ?
The first step is to convert the word problem "x plus 4 squared minus two is equal to nine times seven-thirds" into mathematical terms:
This can be reduced to:
Subtract 14 from each side.
Example Question #536 : Algebraic Concepts
What is the value of if one plus the square root of is equal to six minus the product of one-fourth and eight?
The first step is to convert the expression "one plus the square root of is equal to six minus the product of one-fourth and eight" into mathematical terms:
This reduces to:
Squaring both sides gives us:
Example Question #333 : How To Find The Solution To An Equation
What is the value of in the equation below?
The first step is to solve the first half of the equation by inverting the second fraction and multiplying by the first fraction.
Multiply each side by .
Multiply each side by .
Divide each side by .
This reduces to:
Example Question #537 : Algebraic Concepts
Simplify the expression below:
The first step is to apply the distributive property and solve for the expression in parentheses.