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Byju's Answer
Standard VII
Mathematics
Combination Based on Geometry
A and B are...
Question
A
and
B
are two fixed points in a plane. If
P
is a moving point in the plane such that
P
A
=
P
B
, then
A
The locus of
P
is the line
A
B
itself
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B
The locus of
P
is a line parallel to
A
B
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C
The point
P
always makes equilateral triangles with
A
,
B
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D
The triangles
P
A
B
is isosceles for all positions of
P
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Solution
The correct option is
C
The triangles
P
A
B
is isosceles for all positions of
P
Regardless the position of P,
Since PA=PB
Triangle is isosceles.
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Similar questions
Q.
Let A and B be two fixed points in a plane. Find the locus of a point P such that
P
A
2
+
P
B
2
=
A
B
2
Q.
A
,
B
,
C
are fixed points and
P
is a variable point such that the resultant of forces at P represented by
−
−
→
P
A
and
−
−
→
P
B
always passes through
C
,
D
is the mid-point of
A
B
, then locus of
P
is:
Q.
Let A and B be two fixed points and P be another point on the plane, moves in such a way that
k
1
P
A
+
k
2
P
B
=
k
3
, where
k
1
,
k
2
and
k
3
are real constants. The locus of P is
Q.
Let
A
≡
(
−
3
,
0
)
and
B
≡
(
3
,
0
)
be two fixed points and
P
moves on a plane such that
P
A
=
n
×
P
B
(
n
>
0
)
.
If
n
≠
1
, then locus of a point
P
is
Q.
A and B are two fixed points. What will be the locus of the point P such that
∠
A
P
B
=
90
∘
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