Inverse Trigonometric functions
QuizΒ by Athira Rajan
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- Q1
The Principal Value of π ππβ1(πππ (33π/5)) is
3π/5
7π/5
π/10
-π/10
120s - Q2
Which one of the following is correct?
tan 1 > π‘ππβ1 1
tan 1 < π‘ππβ1 1
tan 1 = π‘ππβ1 1
None of these
120s - Q3
If πππ β1π₯ >π ππ β1π₯,π‘βππ
π₯ < 0
β 1< x < 0
0β€ π₯< 1/β2
-1β€π₯< 1/β2
120s - Q4
If ΞΈ= tππβ1 a,β = π‘ππβ1 π and ab = -1 then (ΞΈβ β ) is equal to
0
π/4
π/2
none of these
120s - Q5
If πππ β1Β (3/5 )βπ ππβ1(Β 4/5) = πππ β1 π₯,then π₯ is equal to
0
1
-1
None of these
120s - Q6
The domain of the function defined by f(x) = π ππβ1βπ₯β1 ππ
[1 ,2]
[-1 ,1]
[0 ,1]
None of these
120s - Q7
The domain of the function πππ β1( 2x-1) is
[0 ,1]
[-1 ,1]
[-1 ,0]
None of these
120s - Q8
If 3 π‘ππβ1 π₯+ πππ‘β1 π₯ = π then x is equal to
0
1
-1
None of these
120s - Q9
The value of sin [(π/2)β π ππ β1 (ββ3/2)] is
β3/2
-β3/2
1/2
-1/2
120s - Q10
The value of tan {πππ β1(β2/7 ) - π/2 } is
2/3β5
2/3
1/β5
4/β5
120s - Q11
The value of the expression 2 π ππβ1 2+π ππβ1(1/2) ππ
π/6
5π/6
7π/6
1
120s - Q12
If π‘ππβ1π₯+π‘ππβ1 π¦=4π/5, then πππ‘β1π₯+πππ‘β1π¦ ππ πππ’ππ π‘π
π/5
2π/5
3π/5
π
120s - Q13
The value of cot[πππ β1(7/25) ] ππ
25/24
25/7
24/25
7/24
120s - Q14
The value of π‘ππβ1(π‘ππ(5π/6))+πππ β1(πππ (13π/6)) ππ
0
2
1
-1
120s - Q15
The simplified form of cos[πππ β1(ββ3/2)+ (π/6) ] is
-1
0
1
2
120s