Factoring, Multiplication, Division, Fractions - Practice

29 Topics, 3 Skills

Simplifying Fraction Division with Factors - Composite to Simplified

Topic 1

Comparing Factored Numbers - 2 Factors

Topic 2

Identifying Large Factored Numbers - 2 Factors

Topic 3

Comparing Factored Numbers - 3 Factors

Topic 4

Identifying Large Factored Numbers - 3 Factors

Topic 5

Simplifying Fraction Division with Factors - Factored to Simplified

Topic 6

Simplifying Fraction Multiplication with Factors - Composite to Simplified

Topic 7

Identifying Large Factored Numbers - 2 Factors

Topic 8

Comparing Factored Numbers - 3 Factors

Topic 9

Identifying Large Factored Numbers - 3 Factors

Topic 10

Identifying Large Factored Numbers - 3 Factors

Topic 11

Simplifying Fraction Division with Factors - Composite to Factored

Topic 12

Comparing Factored Numbers - 2 Factors

Topic 13

Comparing Factored Numbers - 2 Factors

Topic 14

Identifying Large Factored Numbers - 2 Factors

Topic 15

Comparing Factored Numbers - 3 Factors

Topic 16

Simplifying Fraction Multiplication with Factors - Composite to Factored

Topic 17

Factor Tree with 4 Factors - Full

Topic 18

Factor Tree with 4 Factors - Full

Topic 19

Simplifying Fractions with Factors - Composite to Bracketed Factors

Topic 20

Simplifying Fractions with Factors - Composite to Simplified

Topic 21

Simplifying Fractions with Factors - Composite to Simplified

Topic 22

Factor Tree with 4 Factors - Finish

Topic 23

Factor Tree with 4 Factors - Finish

Topic 24

Factor to 3 Factors

Topic 25

Factor to 3 Factors

Topic 26

Simplifying Fraction Multiplication with Factors - Factored to Simplified

Topic 27

Simplifying Fraction Multiplication with Factors - Composite to Factored

Topic 28

Simplifying Fraction Multiplication with Factors - Composite to Simplified

Topic 29

Factoring - Identifying Large Factored Numbers - 2 Factors (Level 3)

Topic 15

This math topic focuses on enhancing skills in identifying and factoring large numbers with specified conditions regarding the number of factors. The problems require students to factor specific large numbers by determining two or more associated factors presented as values raised to particular powers. For example, participants are tasked with factoring numbers like 1089, 2662, or 5929 into components such as y and x, or d and c, under constraints like being squared or cubed. This set of problems fits into a broader unit that includes practice on factoring, multiplication, division, and fractions.

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

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Identifying Large Factored Numbers - 2 Factors

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Factor 5929 to find z, and b

5929=z2b25929 = z^{2} \cdot b^{2}