If y = cos⁴ 0, x = sin⁴ 0, then find dy/dx
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Answer:
Given,
y=(sin(x+9))/(cosx)
<br>
therefore (dy)/(dx) = (cosxcos(x+9)-sin(x+9)(-sinx))/(cosx)^(2)
[by quotient rule] <br>
=cosxcos(x+9)+sinxsin(x+9)/(cos^(2)x)
<br>
therefore ((dy)/(dx))_(x=0) = (costheta)/(1) = costheta
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