sin (3+ j4) cot (6h)

Q: sin-1 sin sin

A: Inverse trigonometry function: 3. a) sin-1[sin(-3π4)]b) tan(tan-1π)

Q: sin 4zdz 18. 16+ sin * 2-

A:

Q: sin x .2 3 + Cos X

A: Given: ∫sinx3+cos2xdx

Q: 4 cot 0 sec 0 - sin 0 = O-4 4

A:

Q: sin x Simplify secx +1

A:

Q: sin*0 – cos*0 = sin²0 – cos²0 %3D

A:

Q: lim 0→0 sin²0

A: here we have to find the A=limθ→0θsin2θ

Q: Sin 5

A:

Q: sin2 (풀) + cos2 (풀) =

A:

Q: sin 0 0

A: For the solution follow the next step.

Q: 19. sine = and tan 0 =

A:

Q: Establish each identity.

A: To establish the identity: sinθ+cosθ2+sinθ-cosθ2=2 Proof: We have identity, a+b2=a2+b2+2ab…

Q: 2 -3 sin 0 = -2+ sin 0

A: Solution:-

Q: sin(x + /4)= sin(x) + Cos(x

A:

Q: Sin 5 X

A: We have I = ∫sin-1 5x dx

Q: sin 2 sin- sin 4

A: As per the company guidelines we can solve first three parts. I hope that the given solution will…

Q: sin²(x ) jai' (x ) X 3 1

A: The objective is to find the integral, ∫1∞sin2(x)x3dx

Q: 2 sinθ - sinθ - 1 = 0, 0<θ<2π

A: 2 sinθ - sinθ - 1 = 0 sinθ = 1 θ  =90°

Q: 3 sin(0) = 8. find cot(0)

A: We will use trigonometric identity Sin2(x)+cos2(x)=1.

Q: / sin(3æ)sin(9æ)dx. Evaluate

A: We have to evaluate the given integral

Q: sin 2x dx. sin a

A:

Q: 5 [cot 0 · sec 0 · sin 0]

A: Given: 5cotθ·secθ·sinθ

Q: sin (sin " ()-cos *(4)-cos " (4). sin sin

A:

Q: sin (cot−1 (5/2 ))

A:

Q: sin x + sin x cot² x = csc x

A:

Q: sin = 0,2: sin e = e: sine =

A: sin is a function of theta and r

Q: sec2 (0) – 1 sec2 (0) sin?(8) %|

A:

Q: sin(0) csc (0) cot (0) 12

A: Solution of the problem as follows

Q: sin(sin−1(9))

A:

Q: sin 8°

A:

Q: sin 6

A:

Q: cot2 x- co

A:

Q: sin(-x)+ cos(-x) = − sin x + cos x

A:

Q: sin -1(-i) =

A:

Q: Simplify the expression.

A: We have to simplify the expression: sin3 θ+cos3 θsin θ+cos θ We know the formula for sum of two…

Q: sin' Integrate: Sin 14 x cos.

A: Let sinx = t

Q: sin²(20) 4 4sin²0 sin²0

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Q: sin 0(1 + tan 0) tan 0(sin0 +cos0)

A:

Q: 3 [cot 0- sec 0- sin 0 O 1 -3 O 3 O 6

A:

Q: sin -2 sin y

A:

Q: sin x 1 Cos x sin x ||

A:

Q: = sin 3

A:

Q: (1+sin@)(1-sine) cot e 2

A: We use Trigonometry identities

Q: sin? x cos? x rove that 1 = sin x cosX 1+cotx 1+tanx

A: We have to proof

Q: 2 sine – sin 20 lim 8--0 sine -0 cos0 Evaluate

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Q: sin x 3. cot x + = CSC X 1+ cos x

A: Cot x = cosx/sinx

Q: Sin 40 x Cos 20 + Sin 20 x Cos 40.

A:

Q: sin(18

A: Given: sin180-θ