Evaluate subject to the functional relation x=t3 and y=t2.
Given x = t3 and y = t2
Differentiation is a functional relation of x and y.
So, Differentiating x and y with respect to t
dx/dt = 3t2
dy/dt = 2t
Now functional relation is, dy/dx = (dy/dt)/(dx/dt) = 2t/3t2 = 2/3t
Thus, the functional relation of x and y is
dy/dx = 2/3t
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