Factorize is ____

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Detailed Solution

Concept-Here you can also factor

by rearranging it as

a b^{2} - a^{2} b - ab + a^{2}

or by rearranging it.

a b^{2} + a^{2} - a^{2} b - ab

. Now consider the first two terms together, the last two terms together, find common factors, and factor them. Ultimately, you get the same coefficients a,

.
Get

. Next, we need to factor the given equation. Factorization has been
found to be defined as decomposing or decomposing a polynomial into the product of the factors that produce the original polynomial.
First, let's think about

. Think of the first two terms together and the last two terms together. For the first two terms

and -

is the greatest common divisor, so we can get

out. Then get the equation.

Next, of the last two terms,

and

are common divisors. So that you can bring a

to the outside, it looks like this:

Now, the first term has

and the second term has

Therefore, you can take -1 outside

. Therefore, it looks like this: