Lesson 2.5.1
2.5.1 Linear and quadratic inequalities Quiz: Pearson Edexcel Maths, Unit 2
20 questions
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Lesson 2.5.1, Linear and quadratic inequalities: 20 multiple choice questions for the Pearson Edexcel Maths (9MA0), Unit 2: Algebra and functions, written with Revision Ninja.
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The 20 questions
-
Solve the linear inequality 3x minus 5 > 10.
- x < 5
- x > 15
- x > 5
- x >= 5
-
Solve the inequality minus 2x <= 8.
- x >= 4
- x <= 4
- x >= -4
- x <= -4
-
Find the range of values for x squared < 9.
- x > 3
- x < -3 or x > 3
- x < 3
- -3 < x < 3
-
Solve the quadratic inequality x squared minus 9 > 0.
- x > 3
- -3 < x < 3
- x < -3 or x > 3
- x < 3
-
What is the critical value for solving the inequality (x minus 2)(x plus 4) <= 0?
- -2 and -4
- 2 and 4
- 2 and -4
- -2 and 4
-
Solve the inequality x squared plus 5x plus 6 <= 0.
- -2 <= x <= 3
- x <= -3 or x >= -2
- -3 <= x <= -2
- x <= -6
-
Represent x is strictly greater than 2 on a number line using inequality notation.
- x < 2
- x <= 2
- x >= 2
- x > 2
-
Find the integer solutions for 2x minus 1 < 5.
- 2, 3
- 1, 2
- 0, 1, 2
- 1, 2, 3
-
What is the solution set for x squared <= 16?
- -4 <= x <= 4
- x <= 4
- x < -4 or x > 4
- x >= -4
-
Solve 5 minus x > 2.
- x < 7
- x < 3
- x > 3
- x > 7
-
Find the range of x for which x squared minus 4x > 0.
- 0 < x < 4
- x < 0 or x > 4
- x < -4
- x > 4
-
What are the critical points of 2x squared minus 8 <= 0?
- -4 and 4
- -8 and 8
- -2 and 2
- -sqrt(2) and sqrt(2)
-
Solve the compound inequality 3 <= 2x plus 1 < 9.
- 1 <= x < 4
- 1 < x <= 4
- 2 <= x < 8
- 3 <= x < 9
-
Find the solution to x squared plus x minus 6 > 0.
- x > 2
- -3 < x < 2
- x < -2
- x < -3 or x > 2
-
Which inequality represents all real numbers except zero?
- x squared >= 0
- x squared > 0
- x > 0
- x squared < 0
-
Solve the inequality 4x plus 3 >= 2x plus 9.
- x >= 6
- x >= 3
- x <= 3
- x <= 6
-
What is the solution to x squared plus 2x plus 1 <= 0?
- x <= -1
- all real numbers
- x = -1
- no solution
-
Find the integer solutions for x squared minus 5x plus 6 <= 0.
- 2, 3, 4
- no solutions
- 1, 2, 3
- 2, 3
-
Solve the inequality minus 3x plus 4 < 10.
- x < -2
- x < 2
- x > -2
- x > 2
-
What is the solution region for (x minus 1) squared < 4?
- -3 < x < 1
- -1 < x < 3
- x < -1 or x > 3
- 1 < x < 5
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