How do you solve -2( 6+ s ) \geq - 15- 23?

1 Answer
Dec 7, 2016

s <= 13

Explanation:

First, combine like terms and expand the term in parenthesis:

-2*6 + -2s >= -38

-12 - 2s >= -38

Next, isolate the s term:

-12 + 12 - 2s >= -38 + 12

0 - 2s >= -26

-2s >= -26

Now we can solve for s#. However, we must remember, when dealing with inequalities if you multiply or divide by a negative number it reverses the inequality:

(-2s)/-2 <= (-26)/(-2)

(cancel(-2)s)/cancel(-2) <= 13

s <= 13