factorise ax+bx-ay-by
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
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The factorized form of ax+bx-ay-by is (x-y)(a+b).
Given,
An expression ax+bx-ay-by.
To Find,
The factorized form of this expression.
Solution,
The given expression ax+bx-ay-by
Now, rearranging the terms of the expression
ax-ay+bx-by
Now, taking a and b common from the expression
a(x-y)+b(x-y)
Now, taking (x-y) common from the expression
(x-y)(a+b)
So, after factorizing, the expression becomes (x-y)(a+b).
Hence, the factorized form of ax+bx-ay-by is (x-y)(a+b).
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