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Byju's Answer
Standard X
Mathematics
Area of a Triangle Given Its Vertices
Find the dist...
Question
Find the distance between the points
(
−
a
c
o
s
ϕ
,
b
s
i
n
ϕ
)
and
(
a
s
i
n
ϕ
,
−
b
c
o
s
ϕ
)
.
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Solution
As we know that
Distance between two points
(
x
1
,
y
1
)
,
(
x
2
,
y
2
)
is
√
(
x
2
−
x
1
)
2
+
(
y
2
−
y
1
)
2
So distance between the points
(
−
a
cos
ϕ
,
b
sin
ϕ
)
,
(
a
sin
ϕ
,
−
b
cos
ϕ
)
is
√
(
−
a
cos
ϕ
−
a
sin
ϕ
)
2
+
(
b
sin
ϕ
+
b
cos
ϕ
)
2
=
√
a
2
+
b
2
(
sin
ϕ
+
cos
ϕ
)
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Similar questions
Q.
Find the distance between the following pairs of points:
(
a
cos
θ
,
a
sin
θ
)
and
(
a
cos
ϕ
,
a
sin
ϕ
)
Q.
lf the distance between the points
(
a
cos
θ
,
a
sin
θ
)
,
(
a
cos
ϕ
,
a
s
i
n
ϕ
)
is
2
a
then
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.
Q.
Perpendicular distance from the origin to the line joining the points
(
a
cos
θ
,
a
sin
θ
)
,
(
a
cos
ϕ
,
a
sin
ϕ
)
is
Q.
If
cos
θ
=
a
cos
ϕ
+
b
a
+
b
cos
ϕ
, then
tan
θ
2
is equal to?
Q.
If
tan
θ
2
=
√
a
−
b
a
+
b
tan
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2
prove that
cos
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=
a
cos
ϕ
+
b
a
+
b
cos
ϕ
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