Find if sin x +1= cos y

Q: Evaluate cos° Зх dx

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Q: Evaluate sin“ x dx

A: Half angle identities cos 2x=1-2sin2 xcos 2x=2 cos2 x-1

Q: Find if sin x + 1 = cos y dx2

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Q: Differentiate the given sin(x +1 )

A: Given: y=sin(x2+1)   Chain rule for derivative: ddx(f(g(x))=f'(g(x))g'(x)

Q: Find y' for X= cos( sinx)

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Q: find x,sin(2cos-1(cot(2tan-1x)))=0

A: Given: -

Q: Verify that if y = ƒ(θ2 sin θ, then y'(θ) = ƒ'(θ) sin θ + ƒ(θ) cos θ.

A: We use the product rule

Q: Evaluate √√√1 + sin x dx.

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Q: Find y ' if sin (x+ y ) = y 2   cos x

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Q: Evaluate 7 cos6 x sin7 x dx

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Q: Find cose if sine: -0.5, T ≤ 0 ≤ 3rt 2

A: As per our guidelines we only solve one question and rest of the question will be reposted.

Q: Rewrite cos ( x in terms of sin(x) and cos(x) 3 -

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Q: Graph the function ƒ(x) = sin 2x + cos 3x.

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Q: Find sin x if cot x = -(√3)/2 and cos x

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Q: Evaluate COs dx

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Q: Evaluate 13 sin(x) cos(x) dx

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Q: and sin x<0, find: Sin (2x) If cosx = 12

A: cos(x) = π/12  Then,  sin(x)  =  1-cos2x  =  1-π2122  =  144-π212

Q: Calculate sin(x) -dx. √cos(x)

A: note : As per our company guidelines we are supposed to answer ?️only the first question. Kindly…

Q: Evaluate √x² cos (2³) de dx

A: The given integral is: I=∫x2cosx3dx    ...1   As we know the common integral. ∫cosxdx=sinx+C And…

Q: Establish the identity. sin x+ sin y X+y = tan COS X+ COs y 2.

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Q: Show that sin(sin-1 v + cos-1 v) = 1.

A: sinsin-1v+cos-1v=1

Q: If sinx^2 =a/b find cos(90-x)

A: See the details solution in below I am consider  sin(x^2 )

Q: sin(cos (2x)), where 0<x<

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Q: Evaluate  ∫ππsin2x Cos4x dx .

A: Since the upper limit = the lower limit  So the value of the function will be 0

Q: Differentiate a $sin "(z) with respect to sin x.

A: We will find out the required value.

Q: Evaluate (2 cos x-sin x)² -dx sin x

A: We have to solve the above integrals

Q: Find if y = sin /- cos r and r= 1+ cos-x %3D dx

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Q: Compute / sin x •cos1º x dx.

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Q: Differentiate.  y =cos x /(1 - sin x)

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Q: Find sin x if cot x=-(√3)/2 and cos x (less than) 0

A: We will find the value of sin x.

Q: Verify. esc (x) [I-cos(2x)] = 2 sin (x) SC

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Q: Find y' of tan x = Sin y -2x5

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Q: Find y' if y=Cos (sinx)

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Q: Rewrite sin (z + in terms of sin(x) and cos(x)

A: Recall:  sin(A+B)=sin A cos B+sin B cos A We have, A=x, B=π3

Q: Evaluate ∫cos5 x dx

A: Evaluate: ∫cos(5x)dx

Q: Write f(x) = -2 sin(x) + 4 cos(x) using a single sine function.

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Q: Evaluate S(cos“ x – sin“ x)dx

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Q: Find (x*sin (2))'.

A: Given,         x4sinx'

Q: Evaluate sin'0 cos de Ꮎ

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Q: If sin x = and cos x < 0, find sin(2x)

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Q: Evaluate cosx (2 + sin x)°dx

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Q: Evaluate sin (x) cos“(x) dx.

A: ∫ππsin6x cos4x dx

Q: Find sin (x- π/2) if cos x=0.65

A: On solving this we will get

Q: simplify sin(2x)/cos(x)

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Q: Evaluate cos (4x) dx.

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Q: Find x cos(x)-sin(x) = 0

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Q: If sin x + sin y = ½ and cos x – cos y = 1, find x

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