Solve for x: x − 2 > 2x + 12. x > 14 x < 14 x > −14 x < −14

For this case we must solve the following inequality:

We follow the steps below:

We subtract 2x on both sides of the inequality:

We add 2 to both sides of the inequality:

We multiply by -1 on both sides of the inequality, taking into account that the sense of inequality changes:

y=mx+

we are given expression: and .

in order to find it's greatest common factor, let us break it into smaller parts.

let us find greatest common factor of 54 and 27 first.

54 = 27 × 2

27 = 27 × 1

now, let us find the greatest common factor of m and m^3.

now, let us find the greatest common factor of n^4 and n^2.

therefore, following expressions are part of the greatest common factor of 54mn^4 and 27m^3n^2.