Is the inequality below sometimes, always, or never true? -2(2x + 9) > -4x + 9 A. always B. sometimes C. never
After distributing -2 the inequality simplified to -4x - 18 > -4x + 9
I'm not sure if I'm supposed to divide 9 and -18 by 9 or leave it alone and even then positive is greater than negative so I think the answer might be never...
I'd suggest you try solving -4x - 18 > -4x + 9 for x, even though the problem statement does not call for doing that. Looking again at the above inequality, I see it's pointless to try to solve for x, since we have -4x on both sides of the inequality and can thus remove -4x from both sides. That leaves -18 > 9. Is that true or false? Thus, the inequality is (fill in the blank) true.
Never true...
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