find derivative
\[y=5-\theta^7\cos\]
would it be 7\[7\theta^6-\sin\]
Do you mean: \(y = 5 - cos^{7}(\theta)\) ??
\[y = 5 - \cos ^{7} \theta\]]
no the problem is exactly like this \[y=5-\theta^7\cos \theta\]
Oh okay.. And you have to find derivative with respect to x or theta??
what? where is the x here?
so would that turn in to \[y=5-\cos \theta^8\]
Oh God.. There is no x..
with respect to theta. there is no x here.
\[\theta^7 \cdot \cos(\theta)\] Here to find its derivative you will use Product rule..
would the derivative be \[y= -8 \sin \theta^7\]
But there is one - outside.. Yep that is right..
\[\large Derivative(u \cdot v) = u \cdot v' + v \cdot u'\]
\[\frac{ dy }{ d \theta } = - (7\theta ^{6} Cos \theta - \theta ^{7} Sin \theta )\]
y = 5 - (cos x)^7 y' = -7(cos x)^6(-sin x)
ok I understand. Used the quotient rule right
thanks
it is very confusing what the actual problem is everytime billie is writing something else
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