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Solve and find the solution. a) −6 > 2x > 2 b) −12 < 3x < 6 c) -1 <= x+2 <= 7 d) −5 < 8x −1 <= 7 e) -3 <= 3x + 3 <= 9 f) -8 <= x -1 <= 5 g) 2y+3 < 11 h) 2x −5 > 4x +7
Mathematics
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8 partsStep-by-step solution
21 stepsHere are the solutions for the given inequalities:
Part a· 3 steps
Solve
Split the compound inequality into two separate inequalities.
Solve each inequality for .
For the first inequality:
For the second inequality:
Combine the solutions.
We need and . There is no value of that can be simultaneously less than and greater than 1.
The solution set is empty.
Part b
Solve
Divide all parts of the inequality by 3.
Simplify the inequality.
Part c
Solve
Subtract 2 from all parts of the inequality.
Simplify the inequality.
Part d
Solve
Add 1 to all parts of the inequality.
Simplify the inequality.
Part e
Solve
Subtract 3 from all parts of the inequality.
Divide all parts of the inequality by 3.
Simplify the inequality.
Part f
Solve
Add 1 to all parts of the inequality.
Simplify the inequality.
Part g
Solve
Subtract 3 from both sides of the inequality.
Divide both sides by 2.
Simplify the inequality.
Part h
Solve
Subtract $2x$ from both sides of the inequality.
Subtract 7 from both sides of the inequality.
Divide both sides by 2.
Simplify the inequality.
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