find the locus of Mid-point of normal chord to the parabola y2=4ax
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Step-by-step explanation:
Let AB be a normal chord where A≡(at12,2at1) and B≡(at22,2at2).
Let the midpoint of AB is P(h,k), then
2h=a(t12+t22)
=a[(t1+t2)2−2t1t2]
and 2k=2a(t1+t2)
We also have,
t2=−t1−t12
⇒t1+t2=t1−2 and t1t2=−t12−2
⇒ak=t1−2
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