Find the derivative from the first principle cos³x
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i dont know ok ok ok ok ok
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349r0r0r0e002202928273849r0y
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Answer:
f′(x)=h→0limhf(x+h)−f(x)
=h→0limhcos(x+h)−cosx
=h→0lim[hcosxcosh−sinxsinh−cosx]
=h→0lim[h−cosx(1−cosh)−sinxsinh]
=h→0lim[h−cosx(1−cosh)=hsinxsinh]
=−cosx(h→0limh1−cosh)−sinxh→0lim(hsinh)
=−cosx.(0)−sinx(1)=−sinx
Step-by-step explanation:
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