the shortest distance from the point (3,2) to the curve x2-6x_y2+4y+1=0 is
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look let the point on curve from which dist of ( 3,2) be (h, √[(h-3)^2. -4])
ow d^2=(3-h) ^2+(2-[√{(h-3)^2 -4})^2
Now differentiate rhs and put it 0..and get values of h..... again differentiate rhs and put the resulted value of h in eqn.. the value which will give result negative.. will be required h.. now put this h in assumed points.. u will get ans
ow d^2=(3-h) ^2+(2-[√{(h-3)^2 -4})^2
Now differentiate rhs and put it 0..and get values of h..... again differentiate rhs and put the resulted value of h in eqn.. the value which will give result negative.. will be required h.. now put this h in assumed points.. u will get ans
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