Differentiate  (sin 2t)/t.

Q: Differentiate (a) y − sin(x2) and (b) y − sin2x.

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Q: Integrate cosx dx cos (x -a)

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Q: cosh / 2x 18) dx Vx² sinh³ /2x

A: The given integral: This can be rewritten as, To evaluate the integral: Apply linearity the above…

Q: Differentiate the function : y= sinx tanx

A: product rule: (uv)'= u'v+uv' Given: y=sinx tanx let u= sinx, v= tanx u'=(sinx)'=…

Q: السؤال 3 -Sec2 (). dx tan (5). · dz O ). de tan tan . da O ). dz O tan

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Q: Differentiate y=(1-cosx)/sinx

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Q: Differentiate  Sin(msin-1 x)

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Q: Differentiate sin x +1

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Q: sin Vr dx

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Q: x3=sin2 y differentiate?

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Q: 23 dx V25 – x2

A: We integrate the function using trigonometry substitution.

Q: Find the derivatives of the functions in Exercis

A: the given function is: q=cotsintt we have to find the derivative of the given function.

Q: Differentiate the function.

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Q: Integrate dx/(sinx+cosx)

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Q: Differentiate the function y=ex(sinx−cosx).

A: y=exsinx-excosx.

Q: Differentiate y=(1-cosx)/sin2x

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Q: integrate sqrt(9* sin^2 (4theta*t) - 1) dt

A: we need to find ∫9sin2(4θt)-1dt Let us take  u=4θt⇒dudt= 4θ⇒dt=du4θ

Q: determine the integration c Sinx

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Q: Evaluate (a) 2. Sinx+ X=X (1) Sinx dx T+x²

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Q: (tan V) (sec V) b) Evaluate dx

A: Given integral: I=∫tan4(x)sec2(x)xdx

Q: ∫(sinx+sinxtan^2x)/sec^2x dx on the domain [0,π/3]

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Q: b) Differentiate (Cosx)Stnx with respect to (Tanx)Secx

A: We have to differentiate cos xsin x with respect to tan xsec x

Q: Integral sin( +6)dt

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Q: Differentiate sin y =a'

A: Consider  y=asin−1x2

Q: Differentiate Sin(x2 +1)

A: Differentiate   Sin(x^2 +1)

Q: Integrate x sin(x)dx

A: We need to evaluate the following integral I = ∫x sinx2dx…

Q: Differentiate sin y = a'

A: Solution

Q: (ups" = (In tanx) (x*) ( Sinx) (Ny)" sec"('s %3D 2. %3D

A: Here we apply logarithmic differentiation for both Questions

Q: Find the amplitude of the functions y=sinx and y=2sinx

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Q: Integrate  1/sinx

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Q: |7t tan (1) dt

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Q: sin-(x²)

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Q: cotx/5+tanx 7. S dx cotx-sinxcosx

A: I answered as per guideline of bartleby..kindly repost another one ...thankyou

Q: (3X dx =? Sinmply

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Q: ) Evaluate cosx sinx V1 – sin4x dx.

A: Use substitution method to solve this

Q: Differentiate sin y = a

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Q: (sin°x dx

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Q: tanx * In(secx) dx

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Q: (StI At ds

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Q: | sin-1 3x dx

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Q: sinx secx + 1 %3D 1 cosx tanx

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Q: sin(3t)dt

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Q: sin Vr dx =?

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Q: | arctan x dx=?

A: We evaluate given integral

Q: Evaluate π' sin(πα) da

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Q: tan Find -dx using integration by parts.

A: Given integration ∫tan-1xx2dx

Q: Differentiate.   y =  Sin -1(ex)

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Q: Differentiate y= x2  sinx

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Q: Calcubte the opproximate valve of sin 66 Using differential ?

A: According to given information it is required find the value of

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.