Evaluate the integral. '(v©) do sec NOTE: Enter the exact answer.

Q: Use integration by parts to find the indefinite integral.

A: To find the indefinite integral I =∫xsec2x dx By using integration by parts, ∫fg'=fg-∫f'gf = x ,…

Q: Use the tabular method to find the indefinite integral.

A: Given :         Consider the given integration                           I = ∫ x+22 sin x dx

Q: Use integration by parts to find the indefinite integral. x In x dx

A:

Q: Evaluate the integral by first reversing the order of integration. NOTE: Enter the eract answer. dx…

A: We need to reverse the order of integration and then calculate the integral.

Q: S sinx In(1 + sin x) dx

A: Given problem:- ∫ sin(x) ln(1+sin(x)) dx

Q: Evaluate the integral. (Use C for the constant of integration.) 6 tan(x) sec³(x) dx

A: We have to find

Q: Find the indefinite integral. (Use C for the constant of integration.) sec 20 tan 20 xp

A:

Q: Compute the integral and show all the details of your work tan (3x)sec3(3x) dx %3D

A: We’ll answer the 1st question since we answer only one question at a time. Please submit a new…

Q: Find the indefinite integral. (Use C for the constant of integration.) 2 tan 20 dx sec 20

A:

Q: Evaluate the integral using formula was (from the 1page differentiation & integration formula) by…

A: Hint : 1. Use substitution : ex = t. This integral will turn into a standard Integral.

Q: Evaluate the indefinite integral. (Use C for the constant of integration.) secx tan x dx

A: ∫sec7x tanx dxu = sec7xdudx = 7 sec7x tanxdx = 17 sec7x tanx du⇒17∫1 du= u7substituting u = sec2x=…

Q: Use the tabular method to find the indefinite integral. ∫(x + 2)2 sin x dx

A:

Q: Use the tabular method to find the indefinite integral. (Use C for the constant of integration.) (x…

A:

Q: Find the integral m tanx X, 1+x?

A: Given :

Q: Calculate the indefinite integral: ∫ sec2 x dx

A: Integration is the process of finding the anti-derivative function of a given function. The…

Q: convert the indefinite integral into definate integral using the interval [0,1]

A:

Q: Use a table of integrals to find the indefinite integral ∫ ex /(1 − tan ex)   dx

A: Given integral is ∫ex1-tanexdx. Consider u=ex. u=exdu=exdxdx=duex

Q: x sec (3x) tan (3x)dx

A: The given integral is ∫xsec3xtan3xdx. We know the integration by parts formula:…

Q: Use integration by parts to evaluate the definite integral. 3t? In tdt

A:

Q: Use integration by parts to evaluate the definite integral + dt.

A:

Q: Evaluate the integral.  integral  sec 2 x  tan x  dx

A: Given: I=∫sec2xtanxdx for evaluating given integral, we substitute tanx=t…

Q: Evaluate the integral if it converges. Enter the exact answer, or enter na if it diverges. +00 -dx =…

A: Let I is the value of given Integral.

Q: From an integral equation corresponding to the diffrential equation

A: Differential Equation

Q: Evaluate the integral from -pi to pi of xsinx dx (integration by parts).  Thanks

A:

Q: Find the indefinite integral. (Use C for the constant of integration.) Vtan(7x) sec2(7x) dx

A:

Q: E^tan(9x) sec^2(9x) dx

A: Consider ∫ etan 9xsec2 9x dx. Put t=tan 9x. Now dtdx=9sec2 9x⇒sec2 9x dx=dt9

Q: Pls kindly help evaluating integrals by first differentiating Theorem Intergal(0,infinite)…

A: I am going to evaluate the given problem using the first differentiating theorem which also the…

Q: Evaluate the integral ( Use C for the constant integration) ∫ 11 tan4(x) sec6(x) dx

A: I=∫11tan4x×sec6x dx=11∫tan4x×sec4x×sec2x dx=11∫tan4x×1+tan2x2×sec2x dx                      ⋯⋯(1)

Q: Find the indefinite integral. (Use C for the constant of integration.) |Vtan(8x) sec²(8x) dx

A:

Q: Use the tabular method to find the indefinite integral. ∫x2e2x dx

A: Since we have to compute the indefinite integral given below:-∫x2(e2x)dx - (i) using Tabular Method.

Q: Use integration by parts to evaluate the definite integral te dt.

A:

Q: Find the indefinite integral. (Use C for the constant of integration.) sec' 4x tan 4x dx

A: Topic- integration

Q: Use a double integral to find the

A: We have to find the volume using double integration according to the given information

Q: Evaluate the integral. (Use C for the constant of integration.) 8 tan(x) sec³(x) dx

A:

Q: Evaluate integral of interval ln 8, 0 of ex d x

A: We have to evaluate

Q: Use double integrals to find the area inside the curve  r = 3 + sin(θ).

A: Find the area enclosed by the curve r = 3+sin θ , using double integration method.

Q: S In(x) x³ dx

A:

Q: Use integration by parts to evaluate the indefinite integral: 6ze dr

A: Use integration by parts method

Q: Evaluate the integral using an appropriate method. [15 15 cos²x sin³ x dx

A:

Q: |x² In(x)dx

A:

Q: cises 1–12 con- of the Integral

A:

Q: Provide an example of an indefinite integral that when integrating requires r as a substitution. As…

A:

Q: 2-V1-x dx by interpreting the integral in terms of area. -

A: ∫-112-1-x2 dx On simplification, we get ∫-112-1-x2 dx=∫-112 dx-∫-111-x2 dx   →1 Now consider, ∫-112…

Q: Evaluate the integral. (Use C for the constant of integration.) 5 tan(x)sec^3(x)dx

A:

Q: Evaluate the indefinite integral. (Use C for the constant of integration.) | sec2(0) tan²(0) de

A:

Q: Use Property 8 of integrals to estimate the value of the integral. ∫20(x3-3x+3)dx.

A:

Q: Use Property 8 of integrals to estimate the value of    ∫13 √ (x2  + 3 ) dx

A:

Q: Use integration by parts to find the indefinite integral ∫x sec2 x dx

A: Given: ∫x sec2 x dx

Q: 4, X^ 3^ dx

A: