All ISEE Middle Level Math Resources
Example Questions
Example Question #93 : Algebraic Concepts
Reduce the expression:
Cannot be reduced
For this division problem, you must deal with the like terms.
You will divide the constants and then divide the variables.
and then
because when dividing exponents with common bases, you just subtract the exponents.
The variable remains unchanged and your answer is,
.
Example Question #94 : Algebraic Concepts
To solve
First, use the order of operations.
When dividing with variables and the coefficients are the same, subtract the exponents.
Example Question #2211 : Isee Middle Level (Grades 7 8) Mathematics Achievement
To solve, subtract the exponents
Example Question #2212 : Isee Middle Level (Grades 7 8) Mathematics Achievement
To solve subtract the exponents
Example Question #97 : Algebraic Concepts
The area (A) of a rectangle is square units. The length is units. What is the width of this rectangle?
units
units
units
units
units
The formula for the Area of a rectangle is:
A - length x width
Is this problem, you are given the amount of total area or A, which is square units, and you are given the measurement of the length, which is . In order to solve for the measurement of the width, divide. When dividing, exponents are subtracted.
units
Example Question #95 : Algebraic Concepts
To solve separate each part of the terms and divide. When dividing variables with exponents, subtract the exponents.
Example Question #101 : Algebraic Concepts
Separate each part of the division problem. When dividing, exponents are subtracted.
Example Question #101 : Algebraic Concepts
Simplify the following statement.
Simplify the following statement.
TO divide variables, we need to subtract the exponents. The coefficients (numbers out in front) can be divided as you would normally divide.
So we get our answer of two x cubed.
Example Question #1 : Expressions & Equations
Simplify:
Example Question #2 : Expressions & Equations
Simplify: