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Question

The solution of ydydx=1+y2 is:

A
2x=log[c(1+y2)]
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B
x=cy2
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C
c(1+y2)=x
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D
2y=log{c(1+x2)}
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Solution

The correct option is A 2x=log[c(1+y2)]
ydydx=1+y2
2ydy1+y2=2dx
Let1+y2=t2ydy=dt
dtt=2dx
logt=2x+c
log(1+y2)=2x+c

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