2 sinºx cos®x dx

Q: dx 1+cosx 2.

A:

Q: 4. S sinºx dx

A: This question can be solved by applying the concepts of integration of trigonometric functions.

Q: S sin 3xsin 2x dx

A: Given integral, ∫sin3x sin2x dx

Q: .2, Sx² Vx – 1 dx

A:

Q: S cos32x dx.

A:

Q: Compute. d/dx (5^sinx)

A:

Q: 4x sin(4x + 5) dx 3.

A: Answer is here

Q: (* ) +1, dx 2ヌ-

A: The given integral is an indefinite integral.

Q: 2x fe²x sinx dx

A: Using integration by part.

Q: 5. . sin 3x dx

A:

Q: 1. sinx cosxdx 2. (x+1)dx 2+2x+4 3.

A:

Q: 2. S(cos4x – sin*x) dx

A: we know that , a 2 - b 2 = ( a + b ) ( a - b ) And cos( 2x ) = cos 2 (x) - sin 2 (x )

Q: ,3 In x dx

A: Solution

Q: 1+ cosx dx =0 2

A: Here we use the trigonometric identity to solve the given integral.

Q: 12, S a cos Vx dx COS

A:

Q: (#6) S sin³ (x)dx =

A: Given  Rewrite  sin3x=  sin2x * sinx  Use Pythagorean identity sin2x + cos2x=1

Q: 1) S secs 3x tan 3x dx

A:

Q: S sin3xsin 2x dx 3.

A:

Q: S sin5x cos³x dx

A: Given∫sin5xcos3xdx

Q: S cos³ 3x dx со

A:

Q: [1,0) dx

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: S sin(4x + 3)cos(3x – 5)dx -

A:

Q: Find fe2" sin(2x)dx

A:

Q: 1 dx 6- cos²xsin²x

A: use trigonometric identity to prove the integral

Q: 6. S sec3 dx

A:

Q: 一2 sin2x dx

A:

Q: S sin2xsecx dx

A: LetI=∫0πsin2xsecxdxI=∫0π2sin2xsecxdx+∫π2πsin2xsecxdxWe know that sin(2x)=2sin(x).cos(x)I=∫0π2secx·…

Q: S sin(4 + 5x) cos (5x – 4)dx

A: From the given problem: I=∫sin4+5xcos5x-4dx As we know that the trigonometric identity:…

Q: 3 cos ° (5x)dx

A:

Q: Seax sinh ax dx ах

A: Given integral is  ∫eax·sinhax dx To evaluate the value of given integration, we will use the…

Q: S sin (3x) 1+cos² (3x) dx

A: Given integral ∫sin(3x)1+cos2(3x)dx The objective is to evaluate the integral.

Q: 5: - S cos(lnx).dx

A:

Q: 2 の x3 ex lx の 2X dx to

A: 3 Given: ∫12x3ex dx   ……1

Q: S sin³ (2x)cos² (2x)dx

A:

Q: 16. S sin 3x cos 3x(cos 3x+1)² dx

A:

Q: S sin5xsinx dx

A: Integrations are generally used to find area under the curve when the limits of the integral are…

Q: 4. S sin¯ 3x dx

A: We can solve the given problem using integration by parts . According to Bartleby guidelines I have…

Q: 5. S sin5x cos 3x dx

A:

Q: Sõ sin“ 3x cos 3x dx

A:

Q: S cos³ 3x dx

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Q: Jam sin(10x) dx

A:

Q: S sin(3x + 5) sin (4x – 7)dx

A:

Q: evaluate the integral.

A:

Q: S cos 8x dx

A:

Q: + 2sin(x) + 7e"dx

A:

Q: 6x 4. se eo* sine³x dx ‚3x

A:

Q: S sin(3x)cos(2x)dx

A:

Q: 5x cos dx 2 x3 cos 9x dx X' COS

A:

Q: S sin 3x cos xdx

A:

Q: 4(cos- (-3x)) = dx

A: Given query is to find the derivative of cos-1(-3x).