Solve: |æ + 7| > 9 Give your answer as an interval.

Q: Solve: 2 – 6x < 20.

A: Any inequality can be solved by keping variables on one side of inequality &amp; constants on other…

Q: Solve: - π/2 &lt; x + π/4 &lt; π/2.

A:

Q: Solve x+ 3 <5.

A:

Q: Solve: -4 < 3x – 7 < 8. - 7<

A: Solution:Given  -4&lt;3x-7&lt;8

Q: Solve: 18 < 3x 9 < 12 Give your answer as an interval.

A: Here we will find interval,

Q: Solve (-5)/(x+3)>=-1. Give your answer in interval notation

A: -5x+3≥-1

Q: Solve: 35x³(x² - 25) (4x - 16) ≤ 0

A:

Q: Solve: 3x – 5 < -2 or 10 - 2x < 4.

A: To solve the given inequalities 3x-5≤-2   or   10-2x&lt;4

Q: Solve: x x² + =3. (x+1)

A: Given x2+x2x+12=3

Q: Solve: 4|x + 8| +2 > 4 Answer in interval notation. > Next Question

A:

Q: Solve: ∙ |2x + 17|∙ = 45

A: To solve|2x+17|=45

Q: Solve: |2 − 6?| > 10

A: The solution of the probelm is given in the next step.

Q: Solve: |x+6|>1|x+6|>1 Give your answer as an interval.

A:

Q: Solve: [2x – 8| < 3 Give your answer as an interval.

A: Consider the inequality  2x−8&lt;3

Q: Solve: -19 < 2x-7<-1 Give your answer as an interval.

A:

Q: Solve: 5|x + 5| + 4 < 49. Give your answer as an interval.

A:

Q: Solve: |3x + 4| > 10.

A: The given inequality 3x+4≥ 10