Factors of the given expression: is and .

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Detailed Solution

Concept: Factor of

Pay close attention to the provided phrase. Find out if there are any common variables and eliminate them. The factors of the provided phrase are then obtained. We can pick x from the first two terms and y from the final two terms in this case. Then, a common element emerges once more. We may factorise the supplied phrase into two components by using the too-common external example.
Consider the given expression:

.
We can see that

is common in the first two terms and

is common in the last two terms.
Taking them as ordinary phrases outside of what we get,

The common factor here is

.
We may thus separate it from both names.
Thus, we get,

Hence, the given expression is factored to two linear factors

and

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