Find the critical point(s) of the function. Then use the second derivative test to classify the nature of each point, if possible. Finally, determine the relative extrema of the function.
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Find the critical point(s) of the function.
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Find the point(s) of maximum.
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Find the point(s) of minimum.
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Find the relative extrema of the function.
What will be an ideal response?
; none; 
; 
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Subtract the polynomials. Express your answer in standard form.17x3 - 19x2 
A. 20x3 - 33x2 B. 14x3 - 33x2 C. 20x3 - 5x2 D. 14x3 - 5x2
Solve the inequality and graph the solution.v2 + 8v + 12 ? 0
A. (-?, -6]
| -6 |
B. [-2, ?)
| -2 |
C. [-6, -2]
| -6? | -2 |
D. (-?, -6] or [-2, ?)
| -6? | -2 |
Solve the problem.There are 25 quarts of milk on a supermarket shelf, four of which are spoiled. A customer buys three quarts of milk.(a) How many samples are possible?(b) How many samples contain exactly two quarts of spoiled milk?(c) How many samples contain at least two quarts of spoiled milk
What will be an ideal response?
Solve the problem.Find the area of the Bermuda Triangle if the sides of the triangle have the approximate lengths 842 miles, 924 miles, and 1320 miles.
A. 510,631 mi B. 386,402 mi C. 1,545,609 mi D. 488,852 mi