the shortest distance to parabola Y^2=4ax from the point (0,3)
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Solution :
y^2=4ax
x^2+y^2−24y+128=0
x^2+(y−12)2=16
y=tx+2at+at3
12=2at+at3
when a=1
t3+2t−12=0
(t−2)(t2+2t+6)=0
t=2
P(4,4),C(0,12)
PC=4^2+8^2= root80=4√5
c urves=4√5−r
=4(root5−1)
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