Mr Daniels Maths
Solving Inequalities with negatives 2

Set 1

Set 2

Set 3

Q1) \(8x + 3 > 5x + 9\) [ ,\(x > 2\)]

Q1) \(7x + 8 < 13x + 2\) [ ,\(x >\) 1]

Q1) \(13x -17 > 10x + 4\) [ ,\(x > 7\)]

Q2) \(5x -19 < 3x + 13\) [ ,\(x < 16\)]

Q2) \(10x -14 > 12x + 20\) [ ,\(x <\) -17]

Q2) \(6x -14 > 4x + 16\) [ ,\(x > 15\)]

Q3) \(7x -20 < 2x + 20\) [ ,\(x < 8\)]

Q3) \(8x + 4 < 15x + 11\) [ ,\(x >\) -1]

Q3) \(5x -12 > 3x + 4\) [ ,\(x > 8\)]

Q4) \(4x -4 > 2x + 20\) [ ,\(x > 12\)]

Q4) \(3x + 15 < 14x + 4\) [ ,\(x >\) 1]

Q4) \(10x -6 < 14x + 18\) [ ,\(x >\) -6]

Q5) \(6x -16 < 2x + 4\) [ ,\(x < 5\)]

Q5) \(4x -4 < 11x + 3\) [ ,\(x >\) -1]

Q5) \(5x -6 < 3x + 10\) [ ,\(x < 8\)]

Q6) \(7x -11 < 4x + 13\) [ ,\(x < 8\)]

Q6) \(4x + 7 < 6x + 19\) [ ,\(x >\) -6]

Q6) \(20x -9 > 16x + 11\) [ ,\(x > 5\)]

Q7) \(9x + 7 > 5x + 15\) [ ,\(x > 2\)]

Q7) \(2x + 14 < 4x + 16\) [ ,\(x >\) -1]

Q7) \(11x + 4 < 3x + 20\) [ ,\(x < 2\)]

Q8) \(7x -2 < 5x + 2\) [ ,\(x < 2\)]

Q8) \(2x -19 > 4x + 13\) [ ,\(x <\) -16]

Q8) \(20x -9 < 18x + 13\) [ ,\(x < 11\)]

Q9) \(9x + 2 > 6x + 14\) [ ,\(x > 4\)]

Q9) \(7x + 16 > 9x + 14\) [ ,\(x <\) 1]

Q9) \(3x + 20 > 14x + 20\) [ ,\(x <\) 0]

Q10) \(4x + 4 > 2x + 20\) [ ,\(x > 8\)]

Q10) \(4x + 19 < 5x + 14\) [ ,\(x >\) 5]

Q10) \(7x -3 < 15x + 13\) [ ,\(x >\) -2]