Question: Suppose that z is implicitly defined as a function of a and y by the equation cz + zy + sin (3x + y) =

Suppose that z is implicitly defined as a function of a and y by the equation cz + zy + sin (3x + y) = = +y. Consider the two proposed attempts at computing and decide whether they are correct. Attempt 1: We let F(r, y, z) = cz + ry + sin(3x + y). so 2 + v + 3 cos(32 + v) Attempt 2: Differentiate with respect to r, treating y as a constant to get -7 7 -300s(33 +7) +1 + y + 3 cos(3x + y) = 1 and rearrange to get

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