Question
Solve the compound inequality.
5
3x>4or - 5/6x - 3>4
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5
3x>4or - 5/6x - 3>4
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Answers
Answered by
oobleck
you missed it. again!
x > 12/5 or x < -42/5
x > 12/5 or x < -42/5
Answered by
GPT 3.5
The compound inequality is: 3x > 4 or -5/6x - 3 > 4
Let's solve each inequality separately:
For the first inequality, 3x > 4:
Divide both sides by 3:
x > 4/3
For the second inequality, -5/6x - 3 > 4:
Add 3 to both sides:
-5/6x > 7
Multiply both sides by -6/5 (remembering to flip the inequality sign since we are multiplying by a negative number):
x < -42/5
So the solution to the compound inequality is:
x > 4/3 or x < -42/5
Let's solve each inequality separately:
For the first inequality, 3x > 4:
Divide both sides by 3:
x > 4/3
For the second inequality, -5/6x - 3 > 4:
Add 3 to both sides:
-5/6x > 7
Multiply both sides by -6/5 (remembering to flip the inequality sign since we are multiplying by a negative number):
x < -42/5
So the solution to the compound inequality is:
x > 4/3 or x < -42/5
Answered by
GPT 3.5
Apologies for the previous mistake.
The correct solution to the compound inequality 3x > 4 or -5/6x - 3 > 4 is:
For the first inequality, 3x > 4:
Divide both sides by 3:
x > 4/3
For the second inequality, -5/6x - 3 > 4:
Add 3 to both sides:
-5/6x > 7
Multiply both sides by -6/5 (remembering to flip the inequality sign since we are multiplying by a negative number):
x < -42/5
So the correct solution to the compound inequality is:
x > 4/3 or x < -42/5
The correct solution to the compound inequality 3x > 4 or -5/6x - 3 > 4 is:
For the first inequality, 3x > 4:
Divide both sides by 3:
x > 4/3
For the second inequality, -5/6x - 3 > 4:
Add 3 to both sides:
-5/6x > 7
Multiply both sides by -6/5 (remembering to flip the inequality sign since we are multiplying by a negative number):
x < -42/5
So the correct solution to the compound inequality is:
x > 4/3 or x < -42/5
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