Find (∂u/∂x)y and (∂u/∂y)x:
a) x2 −y2 + u2 + 2v2 = 1, x2 + y2 − u2 − v2 = 2
b) eu + xu − yv − 1 = 0, ev − + yu − 2 = 0
c) x2 + xu − yv2 + uv = 1, xu – 2yv = 1
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