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Solve for 
x.

-9x+5 <= 17quad OR 
quad13 x+25 <= -1
Choose 1 answer:
(A) 
x <= -2 or 
x >= -(4)/(3)
(B) 
x <= -2
(C) 
x >= -(4)/(3)
(D) There are no solutions
(E) All values of 
x are solutions

Solve for x x .\newline9x+517 -9 x+5 \leq 17 \quad OR 13x+251 \quad 13 x+25 \leq-1 \newlineChoose 11 answer:\newline(A) x2 x \leq-2 or x43 x \geq-\frac{4}{3} \newline(B) x2 x \leq-2 \newline(C) x43 x \geq-\frac{4}{3} \newline(D) There are no solutions\newline(E) All values of x x are solutions

Full solution

Q. Solve for x x .\newline9x+517 -9 x+5 \leq 17 \quad OR 13x+251 \quad 13 x+25 \leq-1 \newlineChoose 11 answer:\newline(A) x2 x \leq-2 or x43 x \geq-\frac{4}{3} \newline(B) x2 x \leq-2 \newline(C) x43 x \geq-\frac{4}{3} \newline(D) There are no solutions\newline(E) All values of x x are solutions
  1. Solve first inequality: Solve the first inequality 9x+517-9x + 5 \leq 17.\newlineSubtract 55 from both sides to isolate the term with xx.\newline9x+55175-9x + 5 - 5 \leq 17 - 5\newline9x12-9x \leq 12\newlineNow, divide both sides by 9-9. Remember that dividing by a negative number reverses the inequality sign.\newline9x9129-\frac{9x}{-9} \geq \frac{12}{-9}\newlinex43x \geq -\frac{4}{3}
  2. Solve second inequality: Solve the second inequality 13x+25113x + 25 \leq -1.\newlineSubtract 2525 from both sides to isolate the term with xx.\newline13x+252512513x + 25 - 25 \leq -1 - 25\newline13x2613x \leq -26\newlineNow, divide both sides by 1313.\newline13x132613\frac{13x}{13} \leq \frac{-26}{13}\newlinex2x \leq -2
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