Chapter 4: Q. 12 (page 241)
Solve the inequality by using the graph of the function.
Solve , where
Short Answer
The solution of the inequality is .
Chapter 4: Q. 12 (page 241)
Solve the inequality by using the graph of the function.
Solve , where
The solution of the inequality is .
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A can in the shape of a right circular cylinder is required to have a volume of cubic centimeters. The top and bottom are made of material that costs per square centimeter, while the sides are made of material that costs per square centimeter.
Part (a) Express the total cost C of the material as a function of the radius r of the cylinder.
Part (b): Graph . For what value of r is the cost C a minimum?
Find the real zeros of f. Use the real zeros to factor f.
Use the Factor Theorem to prove that is a factor of
role="math" localid="1646067091231" if is an odd integer
In Problems 21–32, determine the maximum number of real zeros that each polynomial function may have. Then list the potential rational zeros of each polynomial function. Do not attempt to find the zeros.
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