In this problem, we walk through a Product Rule derivative. First, the product rule is defined...
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In this problem, we walk through a "Product Rule" derivative. First, the product rule is defined as follows: d f(z)g(z)) = f'(x)g(z) + Select an answer Using this rule, we will evaluate the following derivative: (6x¹⁰+72) sin(2)] First, we determine our two functions whose product make up the function we want to take the derivative of. f(x)- g(x)=sin(x) Therefore, we get derivatives: J'(x)= 9'(x) = So, we get (62¹ +72) sin(z In this problem, we walk through a "Product Rule" derivative. First, the product rule is defined as follows: d f(z)g(z)) = f'(x)g(z) + Select an answer Using this rule, we will evaluate the following derivative: (6x¹⁰+72) sin(2)] First, we determine our two functions whose product make up the function we want to take the derivative of. f(x)- g(x)=sin(x) Therefore, we get derivatives: J'(x)= 9'(x) = So, we get (62¹ +72) sin(z
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Related Book For
Applied Regression Analysis and Other Multivariable Methods
ISBN: 978-1285051086
5th edition
Authors: David G. Kleinbaum, Lawrence L. Kupper, Azhar Nizam, Eli S. Rosenberg
Posted Date:
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