secx-secx COS x 2+anx sinx-secx

Q: Cosx sinx 1+sinx

A: The given integration is ∫cosx sin2x1+sinx dx We solve the integral by proper substitution. Let,…

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A:

Q: y = 7 cos5(5x – 8)

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Q: 311 = Sinx %3D COS

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Q: JO π 3 sec³ x tan x V √2 + secx dx

A:

Q: cos-1 (cosx)= x       where..............

A: Given, cos-1cos x=x

Q: sec2 () dx x3

A:

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A: Given: (2sin x − 1) (cosec x − 2) = 0

Q: Y-y=Sinx

A:

Q: S(csc x cot x + 4x³)dx csc x + x* + c 4 - csc x x4 + c - Csc x x4 + c - O cot x + x4 + c csc x + x +…

A:

Q: 4 sec 2x tan 2x dx (1+ sec 2x)²

A:

Q: tan X -dx 2 x² +1

A: Given Integral As we know that

Q: -tanx cscx+2secx cos² 1/2

A: Solution: The objective is to find the value of the given expression

Q: Cos 2x cos X-sin 2x sin x=radical 3/2. Use 0

A:

Q: sin x 4-5 sinx+sin2x dx

A:

Q: 2 sin2x + sin x -1 =0

A: To Determine: Solve this equation:

Q: sin(2x) 2+ cos(2z) da ++

A:

Q: (sin 8) (csc³ 0-csc²0- sec 0 tano) de 6)

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Q: sin3x dx 1+ tanx

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Q: Sin (x) = i

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Q: sin x = csc 2x cos x cos 3x sec 2x

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Q: sin3 x dx (③)글 4 () (0)

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Q: sin-1 (-금).

A: Explanation of the solution is given below...

Q: sečxdx ztanx 5-9tarix ansi sin 2

A: Solution is done in step 2

Q: sin -1(-i) =

A:

Q: sin 4x cos 3x sin 2x tan 3z dx

A: (NOTE- Since it seems to be a typo mistake so, assuming that in the given integral all the variables…

Q: sin (z+27) =

A:

Q: -1 sedx- cos(

A:

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.