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Exercise

$\frac{m^2-25}{m-5}$

Step-by-step Solution

1

Factor the difference of squares $m^2-25$ as the product of two conjugated binomials

$\frac{\left(m+5\right)\left(m-5\right)}{m-5}$
2

Simplify the fraction $\frac{\left(m+5\right)\left(m-5\right)}{m-5}$ by $m-5$

$m+5$

Final answer to the exercise

$m+5$

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Main Topic: Factor by Difference of Squares

The difference of two squares is a squared number subtracted from another squared number. Every difference of squares may be factored according to the identity a^2-b^2=(a+b)(a-b) in elementary algebra.

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