A rectangle of area 70 units is completed with three conormal points with integer coordinates on the parabola y^2 = 4x as its vertices. If the fourth vertex is (a, b) find a,b.
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Let P,Q,R are three coordinates on parabola y
2
=4ax
The correct statement is :
y=−xy+2at+at
3
is equation of normal of parabola y
2
=4ax
at
3
+(2a−x)t−y=0
t
1
+t
2
+t
3
=0
Algebraic sum of slope of normals at P,Q,R vanishes.
Step-by-step explanation:
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