All ISEE Middle Level Math Resources
Example Questions
Example Question #526 : Algebraic Concepts
Multiply:
To solve, add the exponents and leave the base the same:
Answer:
Example Question #527 : Algebraic Concepts
Which of the following phrases can be written as the algebraic expression ?
Five mutiplied by the difference of a number and seventy-five
Five mutiplied by the difference of seventy-five and a number
The correct answer is not given among the other responses.
Seventy-five subtracted from the product of five and a number
The product of five and a number subtracted from seventy-five
Five mutiplied by the difference of seventy-five and a number
is five multiplied by the expression .
is the difference of seventy-five and a number.
Subsequently, is "five multiplied by the difference of seventy-five and a number".
Example Question #528 : Algebraic Concepts
Which of the following statements demonstrates the inverse property of multiplication?
None of the other answer choices contain the correct response.
None of the other answer choices contain the correct response.
The inverse property of multiplication states that for every real number, a number exists, called the multiplicative inverse, such that the number and its inverse have product 1. Of the statements given, none demonstrate this property.
Example Question #529 : Algebraic Concepts
First take care of the exponents:
Then multiply:
Answer:
Example Question #321 : Equations
First square both numbers:
Then multiply those squares together:
Answer:
Example Question #322 : Equations
Solve for :
To solve, divide by 5 on each side:
Answer:
Example Question #323 : Equations
Solve for :
To solve, divide by 12 on each side:
Answer:
Example Question #324 : Equations
First take the square roots:
Then multiply:
Answer:
Example Question #325 : Equations
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:
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