Exponents - Practice

38 Topics, 2 Skills

Calculation

Topic 1

Calculation Bracketed Base

Topic 2

Calculation Bracketed Base

Topic 3

Square Equation Solving

Topic 4

Square Equation Solving

Topic 5

Square Root Equation Solving

Topic 6

Calculation Bracketed Base Expanded

Topic 7

Calculation Bracketed Base Expanded

Topic 8

Square Equation Solving

Topic 9

Square Root Equation Solving

Topic 10

Square and Square Root Equation Solving

Topic 11

Square Root Equation Solving

Topic 12

Square and Square Root Equation Solving

Topic 13

Square and Square Root Equation Solving

Topic 14

Priority - Add, Subtract with Exponents

Topic 15

Squares - Perfect Squares

Topic 16

Squares - Perfect Squares

Topic 17

Example - Add, Subtract with Exponents

Topic 18

Square Roots of Perfect Squares From Equation

Topic 19

Square Roots of Perfect Squares From Equation

Topic 20

Add, Subtract, with Exponents

Topic 21

Priority - Multiply, Divide with Exponents

Topic 22

Square Roots of Perfect Squares

Topic 23

Square Roots of Perfect Squares

Topic 24

Calculation Expanded

Topic 25

Example - Multiply, Divide with Exponents

Topic 26

Variable Substitution to Equation - Simple Terms

Topic 27

Variable Substitution to Equation - Bracketed Terms

Topic 28

Simple Terms

Topic 29

Bracketed Terms

Topic 30

Simple Squared Terms

Topic 31

Simple Squared Terms

Topic 32

Bracketed Squared Terms

Topic 33

Bracketed Squared Terms

Topic 34

Squares - Perfect Squares Compare to Integer

Topic 35

Squares - Which Number is Not a Perfect Square

Topic 36

Squares - Is Number a Perfect Square

Topic 37

Squares - Perfect Squares in Sequence

Topic 38

Algebraic Function Variable Substitutio

Bracketed Squared Terms (Level 1)

This math topic focuses on the substitution of variables into algebraic functions that involve bracketed squared terms. The problems require the evaluation of expressions where the inputs are given specific values. The expressions typically take the form of a binomial squared, such as \((ax + by)^2\), where \(x, y, a,\) and \(b\) are particular numbers. The solutions involve calculating the squared value of linear expressions by substituting the given values and possibly expanding the brackets to find the correct result. This emphasis is on reinforcing the ability to manipulate and evaluate algebraic expressions in squared form.

Work on practice problems directly here, or download the printable pdf worksheet to practice offline.

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Bracketed Squared Terms

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What is the value of this equation when z=4, y=2

(2z+2y)2(2z + 2y)^2

?