Question 17 Solve the inequality. Express your answer using interval notation. |5x + 2| > 3 Seleccione una respuesta. a. (- \infty , -1) or ( \frac{1}{5}, \infty) b. (- \infty , -1] or [ \frac{1}{5}, \infty) c. [ -1, \frac{1}{5} ] Incorrecto d. ( -1, \frac{1}{5} ) Incorrecto Puntos para este envío: 0/1. Question 17 Solve the inequality. Express your answer using interval notation. |5x + 2| > 3 Seleccione una respuesta. a. (- \infty , -1) or ( \frac{1}{5}, \infty) b. (- \infty , -1] or [ \frac{1}{5}, \infty) c. [ -1, \frac{1}{5} ] Incorrecto d. ( -1, \frac{1}{5} ) Incorrecto Puntos para este envío: 0/1. @Mathematics
@_@ so confusing @-@
|5x+2|>3 |5x|>1 |x|>1/5 so x must be in the intervals: [-infinity, -1/5) or (1/5, infinity]
sorry I did this wrong. it should be as follows: |5x+3| > 3 let y=5x+3, so |y| > 3 so y must be in the intervals: [-infinity, -3) or (3, infinity] so 5x+2 < -3 or 5x+2 > 3 so 5x < -5 or 5x > 1 so x < -1 or x > 1/5 so x must be in the intervals: [-infinity, -1) or (1/5, infinity]
so answer is (a)
i guess you can never get to infinity, so correct interval cannot include it.
Can you help me to this assignment please?
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