x²-y²-1, y²-1-x², 1-x²-y²
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Find `y(x)`, if it satisfies the following differential equation `(dy)/(dx)=(x-y)^2`, and given that `y(1)=1` (A) `-ln|(1-x+y)/(1+x-y)|=2(x-1)` (B) `ln|(2-y)/(2-x)=x+y-1` (C) `ln|(1-x+y)/(1+x-y)|=2(x-1)` (D) `1/2ln|(1-x+y)/(1+x-y)|+ln|x|=0`
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Step-by-step explanation:
on adding it
hope its helpful m
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