differentiate
d/dx × (x + cosx)/tanx
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Answer:
Let u = ( x + cosx ) and v= tanx. By using the quotient rule,
d/dx = [tanx(x+ cosx/dx) - (x+cosx)(tanx/dx)] / (tanx²)
= [tanx(1-sinx) - (x+cosx) sec²x] / (tanx²)
= [tanx - tanx . sinx - xsec²x -secx] / (tanx²)
since this cannot be further reduced to any form, we stop here. This is the answer!
HOPE THIS HELPS!! Good luck
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