Last Updated On [03-11-2023]
If 
and 
are three given points, then locus of the point 
satisfying the relation 
is
a)
A straight line parallel to 
-axis
b)
A circle passing through the origin
c)
A circle with the centre at the origin
d)
A straight line parallel to 
-axis
If and are three given points, then locus of the point satisfying the relation is
a)
A straight line parallel to -axis
b)
A circle passing through the origin
c)
A circle with the centre at the origin
d)
A straight line parallel to -axis
Question ID - 53551 :-
If and are three given points, then locus of the point satisfying the relation is
a)
A straight line parallel to -axis
b)
A circle passing through the origin
c)
A circle with the centre at the origin
d)
A straight line parallel to -axis
|
If |
|||
|
a) |
A straight line parallel to |
b) |
A circle passing through the origin |
|
c) |
A circle with the centre at the origin |
d) |
A straight line parallel to |
(d)
We have
. Let 
. Now given that 
. Hence,
Which is a straight line parallel to 
-axis
Next Question :
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If the equation of the locus of a point equidistant from the points |
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|
a) |
|
b) |
|
c) |
|
d) |
|
and 
is 
, then the value of 
is
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