Chapter 5: Q5.59 (page 529)

Multiply using Vertical method: $(5 m - 7) (3 m - 6)$

Short Answer

Expert verified

$M u l t i p l y t h e b i n o m i a l s, w e g e t (5 m - 7) (3 m - 6) = 15 m^{2} - 51 m + 42$

Step by step solution

Step 1

$G i v e n I n f o r m a t i o n (5 m - 7) (3 m - 6)$

Step 2

Vertical addition is a method of adding where the numbers are lined up in columns according to their places value.

Part(a) Step1.Multiply the binomials using vertical method

$(a) I t d o e s n' t m a t t e r w h i c h b i n o m i a l g o e s o n t o p 5 m - 7 \frac{\times 3 m - 9}{M u l t i p l y 5 m - 7 b y - 6 - 30 m + 42 p a r t i a l p r o d u c t} \frac{M u l t i p l y 5 m - 7 b y 3 m 15 m^{2} - 21 m p a r t i a l p r o d u c t}{A d d l i k e t e r m s 15 m^{2} - 51 m + 12}$

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Multiply using Vertical method: $(5 m - 7) (3 m - 6)$

Short Answer

Step by step solution

Step 1

Step 2

Part(a) Step1.Multiply the binomials using vertical method

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Multiply using Vertical method:(5m-7)(3m-6)

Short Answer

Step by step solution

Step 1

Step 2

Part(a) Step1.Multiply the binomials using vertical method

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Decision Maths

Probability and Statistics

Statistics

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Calculus

Study anywhere. Anytime. Across all devices.

Multiply using Vertical method: $(5 m - 7) (3 m - 6)$