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NCERT Mathematics Std 11
Trigonometric Functions
All Exercises
Exercise 3.1
Exercise 3.2
Exercise 3.3
Exercise 3.4
Miscellaneous Ecercise
Chapter 3 : Trigonometric Functions
Q.
Find the radian measures corresponding to the following degree measures:(i)
25
∘
(ii)
−
47
∘
30
′
(iii)
240
∘
(iv)
520
∘
View Solution
Q.
Find the value of
csc
(
−
1410
∘
)
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Q.
In a circle of diameter
40
cm, the length of a chord is
20
cm. Find the length of minor arc of the chord.
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Q.
If in two circles, arcs of the same length subtend angles
60
∘
and
75
∘
at the centre, find the ratio of their radii.
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Q.
Find the value of
cot
(
−
15
π
4
)
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Q.
Find the degree measure of the angle subtended at the centre of a circle of radius
100
cm by an arc of length
22
cm.
(
U
s
e
π
=
22
7
)
View Solution
Q.
Find the value of
sin
(
−
11
π
3
)
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Q.
Convert
25
∘
into radian.
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Q.
Find the value of
tan
19
π
3
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Q.
Find the general solution for
cos
4
x
=
cos
2
x
x
=
n
π
or
n
π
6
x
=
n
π
or
n
π
3
x
=
2
n
π
3
x
=
π
View Solution
Q.
A wheel makes
360
revolutions in one minute. Through how many radians does it turn in one second?
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Q.
Find the value of
sin
765
∘
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Q.
Find the angle in radian though which a pendulum swings if its length is
75
cm and the tip describes an arc of length
(i)
10
cm
(ii)
15
cm
(iii)
21
cm
View Solution
Q.
Find the degree measures corresponding to the following radian measures
(
U
s
e
π
=
22
7
)
.
(i)
11
16
(ii)
−
4
(iii)
5
π
3
(iv)
7
π
6
View Solution
Q.
tan
x
=
−
5
12
,
x
lies in second quadrant.
View Solution
Q.
Find the value of other five trigonometric ratios:
cos
x
=
−
1
2
, x lies in third quadrant.
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Q.
Find the value of other five trigonometric ratios:
sec
x
=
13
5
, x lies in fourth quadrant.
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Q.
Find the value of other five trigonometric ratios:
When
sin
x
=
3
5
, and
x
lies in second quadrant.
View Solution
Q.
Find the value of other five trigonometric ratios:
cot
x
=
3
4
, x lies in third quadrant.
View Solution
Q.
Find the principal and general solutions of the following equations:(i)
tan
x
=
√
3
(ii)
sec
x
=
2
(iii)
cot
x
=
−
√
3
(iv)
c
o
s
e
c
x
=
−
2
View Solution
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