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If f(x)=3x(2x+1)^(1/2) , what is f' (4) ?
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"f(x) = ... " is the classic way of writing a function.
Yes, we would use the product rule here correct?
???
1st take its 4th derivative and then put x=4 in 4th derivative equation , it is answer
Derivative parts of f: \[f \prime = 3 (2x+1)^{1/2} + 3 x \frac{ 1 }{ 2 } (2x+1)^{-1/2}\] Then substitute x=4 into the above equation, you get the answer. \[f \prime (4) = 3.\sqrt{9} + 3. \frac{ 4 }{ 2. \sqrt{9} } = 11\]
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