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Byju's Answer
Standard XII
Mathematics
Equation of Circle with (h,k) as Center
The value of ...
Question
The value of the diameter of the circle guided by the equations:
x
=
3
cos
θ
+
4
sin
θ
and
y
=
4
cos
θ
−
3
sin
θ
is equal to:
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Solution
x
=
3
cos
θ
+
4
sin
θ
y
=
4
cos
θ
−
3
sin
θ
x
2
+
y
2
=
9
cos
2
θ
+
16
sin
2
θ
+
12.2
sin
θ
cos
θ
+
16
cos
2
θ
+
9
sin
2
θ
−
12.2
sin
θ
cos
θ
x
2
+
y
2
=
25
(
sin
2
θ
+
cos
2
θ
)
x
2
+
y
2
=
5
2
Diameter
=
2
×
r
=
2
×
5
=
10
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0
Similar questions
Q.
If
3
s
i
n
θ
+
4
c
o
s
θ
=
5
, then
4
s
i
n
θ
−
3
c
o
s
θ
is equal to
Q.
If
3
sin
θ
+
4
cos
θ
=
5
, then find the value of
4
sin
θ
−
3
cos
θ
.
Q.
The number of values of
θ
satisfying
4
cos
θ
+
3
sin
θ
=
5
as well as
3
cos
θ
+
4
sin
θ
=
5
is
Q.
Find the parametric equation of the circle
x
2
+
y
2
−
2
x
+
4
y
−
11
=
0
Q.
The equation of two sides of a rectangle are
3
cos
θ
+
4
sin
θ
+
5
r
=
0
,
4
cos
θ
−
3
sin
θ
+
15
r
=
0
,
and its one vertex is pole, then the area of the rectangle (in sq.units) is
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Equation of Circle with (h,k) as Center
Standard XII Mathematics
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