Asked by Donna
Find y'(x) when cos y - y^2 = 8
a) -siny - 2y
b) - (1/sin y - 2y)
c) 0
d) - (8/cos y - y)
So if I implicitly differentiate:
y'(x) = -sin(y) - 2y y' = 0
Am I right to say that there's nothing more you can do to this and pick C?
y' = 0 / (-siny - 2y)
So y'(x) = 0?
a) -siny - 2y
b) - (1/sin y - 2y)
c) 0
d) - (8/cos y - y)
So if I implicitly differentiate:
y'(x) = -sin(y) - 2y y' = 0
Am I right to say that there's nothing more you can do to this and pick C?
y' = 0 / (-siny - 2y)
So y'(x) = 0?
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