Q1:
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What is the gradient of a curve at a stationary point? |
A. 0 B. 1 C. 0.5 D. undefined |
Answer 1:
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Q2:
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What type of gradient does a decreasing function have?
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A. stationary B. positive C. negative D. minimum |
Answer 2:
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Q3:
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Which type of function often has two stationary points? |
A. cubic B. quadratic C. hyperbolic D. linear |
Answer 3:
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Q4:
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In the graph above, which best describes the function at the point (0, 4)?
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A. stationary B. increasing C. decreasing D. minimum |
Answer 4:
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Q5:
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In the graph above, which x-values are closest to a maximum point? |
A. x = 0 B. x = 1.5 C. x = -1 D. x = 3
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Answer 5:
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Q6:
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Which is the odd one out?
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A. turning point B. stationary point C. maximum point D. invariant point |
Answer 6:
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Q7:
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Find the x coordinate of the stationary point of the curve given by the equation y = 4 - x2.
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A. 0 B. 1 C .2 D. 4 |
Answer 7:
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Q8:
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What is the nature of the stationary point in question 7?
(What type of stationary point is it?)
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A. maximum B. minimum C. point of inflection D. zero |
Answer 8:
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Q9:
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Which mathematical process is of most use when finding the coordinates of the turning points of a function? |
A. integration B. differentiation C. reflection D. division |
Answer 9:
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Q10:
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Which is true for the range of values over which the function
y = x2 is increasing?
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A. x < 0 B. x > 0 C. x ≥ 0 D. x ≤ 0 |
Answer 10:
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