Lesson A22
A22 solve linear inequalities in one or two variable(s), and quadratic inequalities in one... Quiz: Pearson Edexcel Maths, Unit 2
20 questions
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Lesson A22, solve linear inequalities in one or two variable(s), and quadratic inequalities in one...: 20 multiple choice questions for the Pearson Edexcel GCSE Maths (1MA1), Unit 2: Algebra, written with Revision Ninja.
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The 20 questions
-
Solving 2x > 6 gives
- x > 3
- x > 12
- x < 3
- x >= 4
-
On a number line inequality graph, what does an open circle represent?
- included value
- exact midpoint
- infinite limit
- excluded value
-
On a number line inequality graph, what does a filled circle represent?
- upper bound only
- excluded value
- included value
- lower bound only
-
In set notation, x greater than or equal to 2 is written
- {x : x >= 2}
- {x : x <= 2}
- {x : 2 < x}
- {x : x > 2}
-
What must you do when multiplying both sides of an inequality by a negative number?
- square both sides
- add one
- keep sign
- reverse sign
-
The solution of a linear inequality in one variable is usually
- a range of values
- no values
- exactly two values
- a single value
-
The solution of x^2 < 9 is
- -3 < x < 3
- x < 9
- x < -3 or x > 3
- x > 3
-
The solution of x^2 > 4 is
- x < -2 or x > 2
- -2 < x < 2
- x > 2 only
- x < 4
-
Solving 3x - 2 <= 10 gives
- x <= 4
- x <= 3.33
- x < 4
- x >= 4
-
Solving -2x > 8 gives
- x < 4
- x > -4
- x < -4
- x > 4
-
How many integers satisfy -1 < x <= 3?
- 4
- 3
- 5
- 2
-
Which point satisfies x + y <= 5?
- (2, 2)
- (3, 3)
- (5, 1)
- (4, 3)
-
The solution of x^2 - 5x + 6 > 0 is
- x < 2 or x > 3
- 2 < x < 3
- x < 3 only
- x > 2 only
-
The solution of (x - 1)(x + 4) <= 0 is
- -4 <= x <= 1
- x <= -4 or x >= 1
- -1 <= x <= 4
- x >= -4
-
Solving 4 - x > 2x - 5 gives
- x < -3
- x < 9
- x > 3
- x < 3
-
Five less than twice a number is at most 9. Which inequality models this?
- 5 - 2x <= 9
- 2(x - 5) < 9
- 2x - 5 >= 9
- 2x - 5 <= 9
-
Solving 2(x + 3) < 5x - 3 gives
- x > 9
- x > 3
- x < -3
- x < 3
-
The solution of x^2 + x - 12 >= 0 is
- x <= 3 only
- x >= -4 only
- x <= -4 or x >= 3
- -4 <= x <= 3
-
Which point satisfies both x + y >= 2 and y < x?
- (3, 0)
- (1, 1)
- (2, 2)
- (0, 3)
-
Solving 3 <= 2x - 1 < 9 gives
- -2 <= x < 5
- 2 <= x <= 5
- 2 < x <= 5
- 2 <= x < 5
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