1+cos 4x dx 1-cos 4x 10.

Q: Evaluate the integrals ∫sec2 x tan2 x dx

A:

Q: Evaluate the integrals ∫2tan x sec2 x dx

A: Now put

Q: Evaluate the integrals ∫2 sec3 x dx

A: To Find: The following integral Formula Used: Common Integral :

Q: Sec? ( 7x-8) dx =?

A:

Q: evaluate integral of (6x^1/2 + 6x^2)dx from 4 to 9

A:

Q: .3 S cos³xVsinx dx

A:

Q: Use integration by parts to evaluate the integral: sin(In(9x))dx 1 x(sin (In)(9æ))– cos(In (9x)) + C…

A:

Q: Evaluate the integral: CT/2 cos² (4x) sin³ (4x) dx.

A:

Q: Calculate the integral of y = 11 cos (8x) from 0 to Answer = Number Leave your answer in exact form…

A: on solving this we get the

Q: evaluate the integral 6x cos (5x) dx

A:

Q: 1 x² cos(x³) dx CoS

A:

Q: Evaluate the integral. 5ex dx -3

A: We find the integration by using formula of definite integral.

Q: Find the integral of sec^4 (3x) dx

A: Given: ∫sec43xdx

Q: Evaluate the integral ∫dx / 1+cos2x.

A: Recall cos2x = 2cos2x - 1 hence, 1 + cos2x = 2cos2x

Q: Evaluate the integral.  integral  sec 5 x  tan  4 x  dx

A: Integration:                    ∫sec5(x)tan4(x)dx                    Solving using Trigonometric…

Q: S(1+- x3 dx 1+x2, 3

A: Topic- integration

Q: Evaluate the integrals

A: “Since you have posted multiple questions, we will solve first question for you. To get remaining…

Q: Compute this integral ∫ (xsin^2(x)cosx) dx

A: We use integration by parts

Q: 4. f In (2x + 1) dx =

A:

Q: Evaluate the integral. 4 3* dx /3

A:

Q: Use the tabular method to evaluate the integral |(* + 2x – 1) cos(4x)dx

A: Given:∫(x3+2x-1)cos(4x)dx

Q: Find the integral. In 8x dx

A: I=∫ ln 8xx dxln 8x =t18x(8) dx = dtdxx =dt

Q: Evaluate the integrals ∫et cos (3et - 2) dt

A: We have to evaluate the integral: ∫et cos3et-2dt In this case we should use substitution method…

Q: Evaluate the integral.

A:

Q: Evaluate the integral sec^4(3x) dx.

A:

Q: Evaluate the integral + cosx x )dx

A:

Q: cos 3x cos 4x dx

A: ∫cos3xcos4xdx here we use formula  2cosxcosy = cos(x+y) +cos(x-y) here x = 4x      y = 3x

Q: Find the integral

A: To integrate ∫ln|4x+5|dx, use the substitution method and consider 4x+5 as t. Differentiate both…

Q: Evaluate the integral

A: The integral is given by,

Q: Use the tabular method to evaluate the integral fa (x³ + 2x-1) cos(4x)dx COS

A:

Q: Vsin x + 1 cos x dx

A:

Q: Evaluate the integrals ∫16 sin2 x cos2 x dx

A:

Q: calculate the integral.

A: Given integral:

Q: Evaluate the integral: f/2 sin(4t-u) du dt

A: To evaluate: ∫π2π∫0tsin(4t-u) du dt

Q: Compute the indefinite integral 2. 4e2a + 6x 5) dx. - -

A:

Q: Evaluate the integral Jx* cos 7x dx

A:

Q: Evaluate the integral x2 cosh 2x dx.

A: Given:

Q: Evaluate the integrals ∫cos 3x cos 4x dx

A: Evaluate ∫ cos 3xcos 4xdx

Q: Can i get help with this problem step by step?

A: To evaluate the below integral

Q: Evaluate the integral dx 2xx - 3x?

A: To find: The integral ∫dx 2xx3-3x23 Concept used: ∫1-v2+1dv=lnv+12-lnv-12

Q: Evaluate the integral. 8. dx 2

A: dxndx = n.xn-1 . ∫un du = un+1n+1+C

Q: Evaluate the integrals ∫cos3 2x sin5 2x dx

A: Evaluate: ∫cos32xsin52xdx

Q: Use integration by parts to evaluate the integral. | 512x cos(8x)dx

A: NOTE: Refresh your page if you can't see any equations. . use integration by parts the rule is

Q: + 3x dz. x2 + 1

A:

Q: Evaluate the integral ∫sec2 (3x + 2) dx

A:

Q: 8. 3 dx 8- x X

A: Formula

Q: Evaluate the integrals in ∫dx/1 + ex

A:

Q: Evaluate the integral. 6 dx 2

A: