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| 1. Given a one-to-one
function, f , and two different numbers, a and b,
it is possible that f(a) = y and f(b)
= y.
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| 2. Given the function below,
find its inverse:
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| 3. Given the function below,
find its inverse:
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| 4. Given the function below,
find its inverse:
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| 5. Given the function below:
Which of the following would define the domain such that the function would be one-to-one?
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| 6. Find the vertex of the
parabola associated with the function below. What is the x-coordinate
of the vertex?
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| 7. Find the vertex of the
parabola associated with the function below. What is the y-coordinate
of the vertex?
14 –4 7 –6 |
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| 8. Given that a parabola
has its vertex at (3, 1) and goes through the point (7, –31).
Derive the corresponding equation in the form: y = a(x – h)² + k . What is the value of a? 3 7 9 –2 |
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9. Which of the following
statements is true about any quadratic function?
Its graph has exactly two x-intercepts. It is a one-to-one function. All of these are true. |
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| 10. The graph of a quadratic
function always crosses the y-axis.
True False |
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| 11. Determine the left and
right hand behavior for the following function.
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12. Given the graph shown
below, to which of the following functions does it correspond?
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| 13. Find a function that has the
following zeros:
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| 14. Divide the following.
What is your remainder?
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| 15. Divide the following
using synthetic division. What is your remainder?
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| 16. Given the following function:
Use the remainder theorem to find the value
of f (
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17. Assume that f is a polynomial function, c
is a real number and assume that f (c) = 0. Then which
of the following would be true?
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| 18. Given the function:
Which of the following is NOT a zero of this function?
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| 19. Given the function:
Find the zeros of this function.
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| 20. Given the function:
Assuming that x = 2 is a zero of the function,
find the remaining zeros.
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