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Tardigrade
Question
Mathematics
The given circle x2+y2+2 p x=0, p ∈ R touches the parabola y2=4 x externally, then
Q. The given circle
x
2
+
y
2
+
2
p
x
=
0
,
p
∈
R
touches the parabola
y
2
=
4
x
externally, then
1068
191
Conic Sections
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A
p
<
0
B
p
>
0
C
0
<
p
<
1
D
p
<
−
1
Solution:
V
=
(
a
,
t
a
(
1
+
t
2
)
)
and
T
:
t
y
=
x
+
a
t
2
put
x
=
a
&
x
=
−
a
U
=
(
−
a
,
t
a
(
t
2
−
1
)
)