Chapter 3: Problem 54
Explain what is meant by joint variation. Give an example with your explanation.
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Chapter 3: Problem 54
Explain what is meant by joint variation. Give an example with your explanation.
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In Exercises \(21-26,\) use the Leading Coefficient Test to determine the end behavior of the graph of the polynomial function. $$f(x)=11 x^{3}-6 x^{2}+x+3$$
Use a graphing utility to graph \(y=\frac{1}{x^{2}}, y=\frac{1}{x^{4}},\) and \(y=\frac{1}{x^{6}}\) in the same viewing rectangle. For even values of \(n,\) how does changing \(n\) affect the graph of \(y=\frac{1}{x^{n}} ?\)
Show that \(-1\) is a lower bound of \(f(x)=x^{3}-53 x^{2}+\) \(103 x-51 .\) Show that 60 is an upper bound. Use this information and a graphing utility to draw a relatively complete graph of \(f\).
In Exercises \(74-77\), use a graphing utility with a viewing rectangle large enough to show end behavior to graph each polynomial function. $$f(x)=-2 x^{3}+6 x^{2}+3 x-1$$
Use a graphing utility to obtain a complete graph for each polynomial function in Exercises \(58-61 .\) Then determine the number of real zeros and the number of nonreal complex zeros for each function. $$ f(x)=3 x^{5}-2 x^{4}+6 x^{3}-4 x^{2}-24 x+16 $$
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