Lesson A13
A13 sketch translations and reflections of a given function Quiz: Pearson Edexcel Maths, Unit 2
20 questions
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Lesson A13, sketch translations and reflections of a given function: 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
-
What transformation does the function notation f(x) + a represent?
- translation right
- reflection in x-axis
- translation up
- stretch vertically
-
The transformation f(x - a) translates the graph of y = f(x)
- down by a units
- right by a units
- up by a units
- left by a units
-
The reflection of y = f(x) in the x-axis is
- y = -f(x)
- y = f(x) + 1
- y = f(-x)
- y = 1/f(x)
-
The reflection of y = f(x) in the y-axis is
- y = -f(-x)
- y = f(-x)
- y = f(x - 1)
- y = -f(x)
-
The graph of y = (x + 3)^2 is y = x^2 translated
- 3 units down
- 3 units right
- 3 units up
- 3 units left
-
The graph of y = x^2 + 5 is y = x^2 translated
- 5 units down
- 5 units right
- 5 units up
- 5 units left
-
The turning point of y = (x - 4)^2 + 1 is at
- (-4, 1)
- (1, 4)
- (4, -1)
- (4, 1)
-
Which transformation maps the graph of y = x^2 onto y = -x^2?
- reflection in y-axis
- reflection in x-axis
- rotation 90 degrees
- translation down
-
The graph of y = sin x + 2 has a range of
- -1 to 1
- 1 to 3
- -2 to 2
- 0 to 2
-
For y = x^2 + 3, the value when x = 2 is
- 1
- 7
- 3
- 10
-
For y = (x + 1)^2, the value when x = 0 is
- 0
- 1
- -1
- 2
-
For y = 2^x + 4, the value when x = 0 is
- 5
- 1
- 4
- 6
-
After reflection in the x-axis, the point (3, -2) becomes
- (-3, 2)
- (-3, -2)
- (3, 2)
- (-2, 3)
-
After reflection in the y-axis, the point (3, -2) becomes
- (-3, 2)
- (-3, -2)
- (3, 2)
- (2, -3)
-
The minimum point of y = (x - 2)^2 - 3 is
- (-2, -3)
- (-2, 3)
- (2, -3)
- (2, 3)
-
A point (1, 4) lies on y = f(x). Which point lies on y = f(x - 2)?
- (-1, 4)
- (3, 4)
- (2, 4)
- (1, 6)
-
The point (0, 5) lies on y = f(x). Under y = f(x + 2) - 1, which point corresponds?
- (0, 4)
- (-2, 4)
- (-2, 6)
- (2, 4)
-
Starting from y = x^2, a reflection in the x-axis then a translation of 3 units up gives
- y = -x^2 - 3
- y = -x^2 + 3
- y = x^2 - 3
- y = -(x + 3)^2
-
The graph of y = (x - 1)^2 - 4 crosses the x-axis at
- x = -1 only
- x = -1 and x = 3
- x = 4 and x = -4
- x = 1 and x = -4
-
The range of y = sin x - 1 is
- -1 to 1
- -2 to 2
- -2 to 0
- 0 to 2
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