Sx.Sinx Cosx.dx

Q: S sinx cosx dx

A:

Q: Cosx dx

A:

Q: fex cos (2x) dx

A:

Q: d rarcsin(x) dx

A: Given that; ddxarcsin(x)

Q: + cosx dx = ?

A:

Q: cot NX dx

A: Introduction: The process of determining the area of the region under the curve is known as…

Q: Calculate fx?sin(x³ + 1)dx.

A:

Q: cos (t

A:

Q: 2x fe²x sinx dx

A: Using integration by part.

Q: 1. S(1+ tanx)?dx

A:

Q: y=(sinx)cosx

A:

Q: ∫e^cosx sinxdx

A: To find the integral of, ∫ecosx sinx dx

Q: S(sinx – cosx)²dx COoSx

A: Given, ∫sinx-cosx2dx  We have to find the integral.

Q: S(Sinx +CoSX) 人×

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

Q: fr x arctan(4x)dx

A:

Q: Find ? e*sinx dx

A: By method of by parts i have solved the problem

Q: Seax sin bx dx

A:

Q: |cos? 10x dx

A: The given integral is ∫cos210xdx To evaluate the integral .

Q: ∫(sinx+cosx+x)dx=?

A: Note: We'll answer one question. Since the exact one hasn't specified. Please re-submit the question…

Q: S(csc?x - cot?x + sec 2x) dx Evaluate

A: Given,  ∫csc2 x-cot2 x+sec 2xdx

Q: Find fre dz |2e*dx

A:

Q: tanx sec?x dx

A: Let,I=∫tanxsec2xdxLet,tanx=tsec2xdx=dttherefore,I=∫tdtI=t22+CNow,substituting value of…

Q: sinxcos 2x dx

A:

Q: Je* cos x dx ex

A:

Q: (coshx – sinhx)? dx =

A: To evaluate the given integral.

Q: y = cosx sinx

A: Given query is to the derivative of the expression.

Q: $66)=Sinx+ Cosx %D

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

Q: Find (d/dx) (cot(x) csc(x))

A: Here, we use product rule of differentiation which states that (uv)'=uv'+vu' and use the result that…

Q: Jx sinx cosx dx

A:

Q: | sin? &x dx% =

A:

Q: dx 1+cosx

A: Here we have to evaluate the given integration.

Q: c) Sa* sin*x dx

A: To evaluate : The integral  ∫π43π4 sin4 x dx .

Q: M tan? x dx

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

Q: d cos X

A:

Q: dx - COSX

A: Given integral is: ∫11-cosxdx

Q: Cos (Jx) dx

A:

Q: Sx sin? x dx

A: We solve the above problem by using the method of integration by parts.…

Q: St sinx dx

A: To evaluate the integral ∫sin x dx.

Q: Calculate x sin(y)dxdy

A: On solving this we will get

Q: TT seex tan x dx

A: Given: ∫-π4π4secx tanx dx.

Q: cos ? 2x dx

A: We can make it easier for you

Q: -Je cosx dx

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Q: y = ( cscx + cot x)13

A:

Q: e sin (TTx) dx

A: ∫e-xsinπxdx

Q: Calculate as ;(x sin y + e).

A: First partially differentiate with respect to 'y' three times and then partially differentiate with…

Q: Se X ết Sinrd Secose da dx

A: We will use integration by parts to solve the integral .  ∫uv dx=u∫vdx -∫dudx∫v dxdx

Q: cos x esinxdx=? 0.

A:

Q: e sinx,

A: