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Differentiate w.r.t. x, \large y=\ln \frac{ \sqrt[3]{2x^3-14}}{(1-x^2)^5}
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\large y=\ln \frac{ \sqrt[3]{2x^3-14}}{(1-x^2)^5}\[y=In \sqrt[3]{2x^3-14}/(1-x^2)^5 \]
\[y ' =x^2/x^3-7 - 10x/1-x^2 \]
??
My question is, should we differentiate it more?
could you revise that question??
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\[\large y = \frac{\ln\sqrt[3]{2x^{3}-14}}{(1-x^{2})^{5}} \] it didnt seem like youd differentiated it yet from what you post after it
yes, I differentiated it. But I have to ask should I differentiate it more? or is that the answer?
if you need to verify it ...you can wolfram it
how can I write in wolfram this question? Can you please tell me
use ()
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(ln(2x^^3 - 14)^(1/3))/(1-x^3)^5
Thank you both of you for your time and help. :)
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