Is {x| − 1 < x < 1, x real numbers} is the set of solutions |2x + b| = a ? Decide whether statements (1) and (2) are sufficient to answer the question the. (1) 0 < a < 10 (2) a - b = 5

Q: solve 3x-5/x+2 ≤2 algebraically

A: Now,  We will find the solution.

Q: |3x+5|<17 i need help writing out the check for the solution to the problem

A:

Q: find all numbers x satisfying the given equation |15x +14| / |x - 16| = 17

A: Multiply both sides by ||x-16|

Q: >0

A: We will find the solution set.

Q: Solve algebraically:1/x − 2 &lt; 2/3x − 9

A:

Q: |2x − 1| − x + 5| < 10.

A:

Q: Solve for x and answer using interval notions- 2x+3 < 3/4 (x+2) + 2 ≤ 2x -11

A: Take the inequalities separately and find the possible values of x