Solve the inequality for x, assuming that a, b, and c are positive constants.

(a) a (bx - c) ≥ bc

(Choose the correct answer)

1.[0, c/a]

2. (c/b, bc/a)

3. [c/a + c/b, infinity)

4. (bc, a (b-c) / bc]

5. (-infinity, c/b]

Question

Jaxon

22 January, 08:18

+3

Answers (1)

Know the Answer?

Marvin Campos · Answer 1

A (bx - c) ≥ bc, implies (bx - c) ≥ bc / a and then bx ≥ bc/a + c, x ≥ c/a + c/b

so the solution is 3. [c/a + c/b, infinity)

Solve the inequality for x, assuming that a, b, and c are positive constants.(a) a (bx - c) ≥ bc(Choose the correct answer)1.[0, c/a]2. (c/b, bc/a)3. [c/a + c/b, infinity)4. (bc, a (b-c) / bc]5. (-infinity, c/b]