I =S sinux dx

Q: «) sin3x sinlx dY

A: See the details solution in below

Q: Find cosh 2x sinh? 2x dx.

A:

Q: √tanx secox dx

A: We know that integration of xn is xn+1/n+1.   Here i attached the solution of this question.

Q: 4 sin“ dx

A:

Q: fex cos (2x) dx

A:

Q: y=(sinx)arctanx

A:

Q: 2cos^2(?) sin3? dx

A:

Q: ( sinh3x cosh³x dx

A: Consider the integration as I=∫sinh3xcosh3xdx

Q: sin 6xcos 3x dx

A:

Q: Se2x sine*dx a. Inn

A: According to our terms and condition i have solved first question for next question repost

Q: Find [(x- sin(2x)) dx

A:

Q: Find [sinh-(cotx)] and simplify completely. d dx

A:

Q: sin S S. cossx (3-2secs)

A: The given integral is ∫sin 5xcos2(5x)3-2sec(5x)dx The derivative formula is ddx(sec ax)=atan…

Q: Se-*cos(5x) dx

A: Given : ∫ e−xcos(5x)dx

Q: Integrate dx/(sinx+cosx)

A:

Q: | cos ) sin(x) dx

A:

Q: coshx 5) dx ++sinh²x

A: Some of the important formulas  d(sinh x)dx=cosh x ∫1a2+x2 dx=ln x+a2+x2 +C

Q: 3 ſ dx – S sin²5xdx

A:

Q: dx sinhx

A:

Q: ( 2sinx sin(2x) dx

A: Given,        ∫2sin2xsin(2x)dx

Q: Find ∫x3 sin x dx.

A: We will solve it using Integration by parts: The formula:                           ∫uv=u∫v-∫ddxu∫v…

Q: 26.) fex sin x dx

A: We have given problem.

Q: ∫sin(2x)^4 dx

A: Given : To evaluate ∫sin(2x)^4 dx

Q: | sin³(18x) dx =

A:

Q: sin3x dx 1+ tanx

A:

Q: integral sin5xcos2x dx

A: ∫sin5x cos2x dx On simplification, we get ∫sin5x cos2x dx=∫sin4x·sinx cos2x dx=∫sin2x2·sinx cos2x…

Q: Sinx dx

A: Here we have to calculate the integral in the given limit: ∫−π6π6x6sinx1+x10dxwhere   fx=x6sinx1+x10

Q: 2.) (cotx + tanx) ² dx

A:

Q: sinx dx = cscx+cotx

A:

Q: Differentiate  (sin 2t)/t.

A: ft=sin2tt

Q: S sin2xsecx dx

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

Q: sinx dx

A:

Q: 2 √(√sinx + cosx)² dx

A:

Q: SecI te) dx

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

Q: Sx sin2x dx

A: I am integrating the above term by integration by parts method.

Q: S sinx dx

A:

Q: sin dx 4

A:

Q: sin Vr dx =?

A:

Q: 0 sinx + 2cosx dx

A:

Q: | arctan x dx=?

A: We evaluate given integral

Q: S sin5xsinx dx

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

Q: Find Dx (sin4 x).

A: we have to find the value of Dxsin4x

Q: Solve dx 유=()+ sin(). tan():y(1) =D좋

A: The general solution of a differential equation always contains a constant of integration. The…

Q: Se-Ax .sinh(2x) dx

A: We know, sinh(x)=ex-e-x2

Q: sin (2x)dz

A: Given ∫e6xsin2xdx

Q: 6 sinx (cosx + 1)5 dx

A: We will find the value of definite integral as following.

Q: +y (cotx) = 5e* dx

A: Given;

Q: 6x 4. se eo* sine³x dx ‚3x

A:

Q: S sin32x dx

A: To evaluate the integral: ∫sin32xdx Solution: Rewriting the given integrand. ∫sin32xdx=∫sin22x…