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Exponents - Fractional Bases and Exponents - Practice

38 Topics, 5 Skills

Negative Fractional Exponents with Integer Base - Explanation to Radical

Topic 1

Negative Fractional Exponents with Integer Base - Explanation to Radical

Topic 2

Negative Fractional Exponents with Integer Base - Explanation to Answer

Topic 3

Negative Fractional Exponents with Integer Base - Explanation to Answer

Topic 4

Negative Fractional Exponents with Square Integer Base - Exponent to Factored Exponent

Topic 5

Negative Fractional Exponents with Square Integer Base - Exponent to Factored Exponent

Topic 6

Negative Fractional Exponents with Square Integer Base - Factored Exponent to Answer

Topic 7

Negative Fractional Exponents with Square Integer Base - Factored Exponent to Answer

Topic 8

Negative Fractional Exponents with Square Integer Base - Exponent to Radical

Topic 9

Negative Fractional Exponents with Square Integer Base - Exponent to Radical

Topic 10

Negative Fractional Exponents with Square Integer Base - Exponent to Answer

Topic 11

Negative Fractional Exponents with Square Integer Base - Exponent to Answer

Topic 12

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Factored Exponent

Topic 13

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Factored Exponent

Topic 14

Negative Fractional Exponents with Non-Square Integer Base - Factored Exponent to Answer

Topic 15

Negative Fractional Exponents with Non-Square Integer Base - Factored Exponent to Answer

Topic 16

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Unsimplified Radical

Topic 17

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Unsimplified Radical

Topic 18

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Factored Radical

Topic 19

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Factored Radical

Topic 20

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Simplified Radical

Topic 21

Negative Fractional Exponents with Non-Square Integer Base - Exponent to Simplified Radical

Topic 22

Fractional Exponents with Unit Fractional Base

Topic 23

Fractional Exponents with Unit Fractional Base

Topic 24

Fractional Exponents with Fractional Base

Topic 25

Fractional Exponents with Fractional Base

Topic 26

Negative Base

Topic 27

Fractional Exponents with Non-Square Integer Base - Exponent to Factored Exponent

Topic 28

Fractional Exponents with Non-Square Integer Base - Factored Exponent to Answer

Topic 29

Fractional Exponents with Non-Square Integer Base - Exponent to Unsimplified Radical

Topic 30

Negative Unit Fraction Base (Expanded Fraction)

Topic 31

Negative Unit Fraction Base (Expanded Fraction)

Topic 32

Negative Fractional Base (Expanded Fraction)

Topic 33

Negative Fractional Base (Expanded Fraction)

Topic 34

Negative Fractional Base

Topic 35

Negative Fractional Base

Topic 36

Negative Unit Fraction Base

Topic 37

Negative Unit Fraction Base

Topic 38

Exponents - Negative Unit Fraction Base (Expanded Fraction) (Level 2)

Topic 31

This math topic focuses on operations with negative unit fraction bases, specifically through multiplication to form powers. The problems involve multiplying negative fractional bases multiple times and selecting the correct outcome among given options. The core skill practiced is handling exponents with negative fractional bases, which is foundational in understanding more complex algebraic concepts involving powers and roots. Each problem presents multiple-choice answers, sharpening students' ability to calculate and simplify fractional exponents accurately. This topic is part of a broader introduction to exponents and fractional bases.

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

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Negative Unit Fraction Base (Expanded Fraction)

Complete these online problems with 80% or 4 correct answers in a row. Results are immediate.

Find the answer when this fraction is multiplied as shown

(−12)⋅(−12)⋅(−12)(\frac{-1}{2}) \cdot (\frac{-1}{2}) \cdot (\frac{-1}{2})