The tangent at a point 
on the hyperbola 
passes through the point (
) and the normal at 
passes through the point 
then eccentricity of the hyperbola is
a)
2
b)
c)
3
d)
The tangent at a point on the hyperbola passes through the point () and the normal at passes through the point then eccentricity of the hyperbola is
a)
2
b)
c)
3
d)
Question ID - 55901 | SaraNextGen Top Answer
The tangent at a point on the hyperbola passes through the point () and the normal at passes through the point then eccentricity of the hyperbola is
a)
2
b)
c)
3
d)
|
The tangent at a point |
|||||||
|
a) |
2 |
b) |
|
c) |
3 |
d) |
|
1 Answer
127 votes
Answer Key / Explanation : (b) -
(b)
Equation of tangent at 
is
It passing through 
So,
Equation of normal is
Which passes through 
. Hence,
Now 
lies on the hyperbola
127 votes
Answer Link
127