Differentiate
(log x)x + x x cos x
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1
Answer:
Let y = (x cos x)x + (x sin x)1/x Also, let u = (x cos x)x and v = (x sin x)1/x y = u + v dy/dx = du/dx + dv/dx ...(1) u = (x cos x)x log u = log (x cos ...
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6
Answer:
y=(cosx) x
By Taking log on Both Side
logy=xlogcosxy1dxdy
=logcosx−xtanx dxdy
=(cosx) x [logcosx−xtanx]
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