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If
P
(
0
,
0
)
,
Q
(
1
,
0
)
and
R
(
1
2
,
√
3
2
)
are three given points, then the centre of the circle for which the lines
P
Q
,
Q
R
and
R
P
are the tangents is
0
votes
asked
Dec 11, 2021
in
Sets, relations and functions
by
kritika
(
90.1k
points)
edited
Dec 27, 2021
by
kritika
If
P
(
0
,
0
)
,
Q
(
1
,
0
)
and
R
(
1
2
,
√
3
2
)
are three given points, then the centre of the circle for which the lines
P
Q
,
Q
R
and
R
P
are the tangents is
(A)
(
1
2
,
1
4
)
(B)
(
1
2
,
√
3
4
)
(C)
(
1
2
,
1
2
√
3
)
(D)
(
1
2
,
−
1
√
3
)
Your answer
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3
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Let
P
(
a
t
2
,
2
a
t
)
,
Q
,
R
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a
r
2
,
2
a
r
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be three points on a parabola
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=
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If the vectors
→
α
=
ˆ
i
+
a
ˆ
j
+
a
2
ˆ
k
,
→
β
=
ˆ
i
+
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ˆ
j
+
b
2
ˆ
k
, and
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γ
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|
a
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=
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, then the value of abc is
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A proton is moving with a uniform velocity of
$
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n
s
−
1
along the
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-axis, under the joint action of a magnetic field aloig
Z
-axis and an electric field of magnitude
2
×
10
V
m
−
1
along the negativeX-axis. If the electric field is switched off, the proton starts moving in a circle. The radius of the circle is nearly
(
given
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m
ratio for proton
=
10
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k
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x
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2
−
2
x
−
4
y
−
20
=
0
.
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B
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,
7
)
and
D
(
4
,
−
2
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