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| 1. |
Identify the vertex of the quadratic function.
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| 2. |
Use end behavior and, if necessary, zeros to match the function with its graph.
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| 3. |
The height of a projectile fired vertically into the air at an initial velocity of 96 ft per sec is a function of time t and is given by  . Find the highest point reached by the projectile.
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| 4. |
Find the zeros of the polynomial function.
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| 5. |
Divide using long division.
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| 6. |
Use synthetic division to divide.
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| 7. |
List all the rational zeros of the function.
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| 8. |
Determine the possible number of negative and positive real zeros of the polynomial function.
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| 9. |
Use the given root to find the solution set for the polynomial equation.
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| 10. |
Find a third degree polynomial function with real coefficients, if 2 and 3+i are zeros of the function.
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| 11. |
Find the vertical asymptotes, if any, of the graph of the rational function.
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| 12. |
Find the horizontal asymptotes, if any, of the rational function.
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| 13. |
The force required to stretch a spring is directly proportional to the distance d. A force of 6 lbs stretches a spring 1.2 ft. What force will be needed to stretch the spring 3 ft?
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| 14. |
The illumination produced by a light source on an object varies inversely as the square of the distance of the object from the source. The illumination of a light source at 10 meters is 120 candela. What is the illumination at 15 meters from the source?
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| 15. |
Find the all the asymptotes, if any, of the graph of the rational function.
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