Solve the compound inequality below:

3-8r ≤ 3+4r or - 6+4r < 2+4r

No Solution, Ø

r≤0 or - 4>0

r≥0 or - 4<0

All Real Numbers

Question

Giovanni

Mathematics

3 June, 10:13

Solve the compound inequality below:

3-8r ≤ 3+4r or - 6+4r < 2+4r

No Solution, Ø

r≤0 or - 4>0

r≥0 or - 4<0

All Real Numbers

+3

Answers (1)

Know the Answer?

Isai Lindsey · Answer 1

3 - 8r < = 3 + 4r

3 - 3 < = 4r + 8r

0 < = 12r

0 < = r

-6 + 4r < 2 + 4r

4r - 4r < 2 + 6

0 < 8

all real numbers

The "or" statement means combining the sets of solutions.

combined sets = all real numbers

Solve the compound inequality below:3-8r ≤ 3+4r or - 6+4r < 2+4rNo Solution, Ør≤0 or - 4>0r≥0 or - 4<0All Real Numbers

Solve the compound inequality below:

3-8r ≤ 3+4r or - 6+4r < 2+4r

No Solution, Ø

r≤0 or - 4>0

r≥0 or - 4<0

All Real Numbers