Last Updated On [03-11-2023]
Suppose 
, where 
are in A.P. be normal to a family of circles. The equation of the circle of the family intersects the circle 
orthogonally is
a)
b)
c)
d)
Suppose , where are in A.P. be normal to a family of circles. The equation of the circle of the family intersects the circle orthogonally is
a)
b)
c)
d)
Question ID - 55916 :-
Suppose , where are in A.P. be normal to a family of circles. The equation of the circle of the family intersects the circle orthogonally is
a)
b)
c)
d)
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Suppose |
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a) |
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b) |
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c) |
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d) |
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(a)
are in A.P., so 
represents a family of lines passing through the point 
. So, the family of circles (concentric) will be given by 
. It intersects given circle orthogonally
Next Question :
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If the sum of the slopes of the normal from a point |
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a) |
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b) |
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c) |
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d) |
None of these |
to the hyperbola 
is equal to 
, then locus of point 
is
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