How do you factor $62 x + 11 x^{2} + 10 x$ $62x + 11x ^ { 2} + 10x$ ?

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Answer 1 · 2017-09-23T14:18:28

$x (11 x + 72)$ $x(11x+72)$

First, we will apply this: $x^{2} = x x$ $x^2=x x$
Therefore, $62 x + 11 x^{2} + 10 x = 62 x + 11 x x + 10 x$ $62x+11x^2+10x=62x+11x x+10x$

We will then factor out common term $x$ $x$ .

From $62 x + 11 x x + 10 x$ $62x+11x x+10x$ to $x (62 + 11 x + 10)$ $x(62+11x+10)$ .
We then group like terms:

$x (11 x + 10 + 62)$ $x(11x+10+62)$

And add $10 + 62$ $10+62$ to be $72$ $72$ .

So the equation will be $x (11 x + 72)$ $x(11x+72)$ .

How do you factor 62x+11x2+10x62x + 11x ^ { 2} + 10x?