Questions
The tangent to the ellipse at the point (1, 3/4), intersects the curve at :
detailed solution
Correct option is B
Tangent at 1,34 to the ellipse 3x2+16y2=12 is x⋅14+y3434=1⇒x+4y=4which intersects the curve y2+x=0 at points for whichy2+(4−4y)=0⇒(y−2)2=0⇒y=2 and the points of intersection is (– 4, 2) exactly one point.Talk to our academic expert!
Similar Questions
Let P be any point on the directrix of an ellipse of eccentricity e. S be the corresponding focus and C the centre of the ellipse. The line PC meets the ellipse at A. the angle between PS and tangent at A is , then is not equal to
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