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Find the first derivative of f(θ)=(θ+1)cosθ
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replace that theta thing with a normal looking variable for starters :)
(x+1)cos(x) distribute the cos thru x cos(x) + cos(x) now derive both of them seperately
Dx(x cosx) + Dx(cosx)
the first term is a product, so use the product rule on it...
x Dx(cosx) + Dx(x) cosx + Dx(cosx)
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-x sin(x) + cos(x) - sin(x)
That looks rather complicated. I would do it like this: \[Df = \cos θ D(θ+1) + (θ+1)D\cos θ = \cos θ - (θ+1)\sin θ\]
could both answers be used as the correct answer?
Yes, and they yield the same result after all.
Both answers are exactly the same :) I just didnt factor mine out.
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oh well thank you so much :)
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