x= X + h and y= Y+k is used in _________DE.
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Step-by-step explanation:
Correct option is
B
[1+(dxdy)2]3=a2(dx2d2y)2
Given, (x−h)2+(y−k)2=a2 ...(i)
⇒2(x−h)+2(y−k)dxdy=0
⇒(x−h)+(y−k)dxdy=0 ...(ii)
Again differentiating
(y−k)=−dx2d2y1+(dxdy)2
Putting in Eq. (ii), we get
x−h=−(y−k)dxdy
=dx2d2y[1+(dx
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