Please answer the question below (iv). x - by + y – bx = x – bx + y – by = x (1 – b) + y (1 – b) = (1 – b) (x + y) = (1 – b) + (x + 4) If the terms are re-arranged so that the expression becomes: - bx - by + x + y. Show how this expression can be factorized, without re-arranging the terms again.
Please answer the question below (iv). x - by + y – bx = x – bx + y – by = x (1 – b) + y (1 – b) = (1 – b) (x + y) = (1 – b) + (x + 4) If the terms are re-arranged so that the expression becomes: - bx - by + x + y. Show how this expression can be factorized, without re-arranging the terms again.
Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter6: Fractions
Section6.7: Polynomial Long Division
Problem 7OE
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Please answer the question below
(iv). x - by + y – bx
= x – bx + y – by
= x (1 – b) + y (1 – b)
= (1 – b) (x + y)
= (1 – b) + (x + 4)
If the terms are re-arranged so that the expression becomes:
- bx - by + x + y.
Show how this expression can be factorized, without re-arranging the terms again.
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