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8. INTRODUCTION TO TRIGONOMETRY (Set 1)
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In ∆ABC is right angled at C, then the value of Cos (A+B) is
*
1 point
√3 / 2
1
0
½
If secθ + tan θ = p, then tan θ is
*
1 point
;
,
.
'
Given that Secθ = √2 then the value of
*
1 point
3√2
2
√2
2√2
In ∆ABC right angled at B, Sin A=7/25 then the value of Cos C is
*
1 point
7 / 25
24 /25
7 /24
24 /7
If θ is an acute angle and tanθ + cot θ=2
the value of sin³ θ+cos³ θ is
*
1 point
½
1
√2
√2 / 2
If sin θ + cos θ = √2, then tan θ + cot θ is
*
1 point
3
1
4
2
If x tan 60° cos 60° = sin 60° cot 60° then x =
*
1 point
sin 30°
tan 30°
cos 60°
cot 30°
If tan θ = √3 the value of sec ² θ+cosec² θ is
*
1 point
5 ⅓
38/9
1
40/9
If sin A = √3 /2 the value of 2 cot² A - 1 is
*
1 point
- ½
- ⅓
⅓
½
If 5 tan β = 4 , then the value of
*
1 point
⅓
9
1/9
6
The value of 9 tan² A - 9 sec² A is
*
1 point
1
-9
0
9
The value of
*
1 point
sinθ cosθ
secθ sin θ
secθ cosecθ
tanθ cotθ
If tan θ + sin θ = m and tan θ - sin θ = n
then m² - n² is equal to
*
1 point
none of these
4√mn
√mn
√m/n
The value of
*
1 point
5
2
4
3
If a cot θ + b cosecθ = p and b cotθ+ a cosec θ = q
then p² - q² is
*
1 point
b² - a²
b - a
a² + b²
a² - b²
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