Find the indefinite integral. sinh(4- 5x) dx

Q: Find the indefinite integral sec* 7x dx.

A: To find the indefinite integral of ∫sec47xdx

Q: Find the indefinite integral by using the appropriate formula

A: Given: ∫cos4xdx   Formula used: cos2x=2cos2x-1   cos2x=1+cos2x2

Q: Evaluate the indefinite integral. 3x sin(4x)dx

A: The given integral,      ∫e3xsin(4x)dx

Q: et*dx

A:

Q: Find the indefinite integral.

A:

Q: Find the indefinite integral. sinh(6 – 7x) dx

A: Consider the integral  ∫sinh(6-7x)dx

Q: Evaluate the indefinite integral, ſx² sinh x³ dx.

A: To evaluate: I=∫x2sinh x3dx⇒I=∫sinh x3  x2dx

Q: Find the indefinite integral.

A:

Q: Find the indefinite integral. x cos 8Tx? dx

A: we have to find in definite integration∫xcos8πx2dx

Q: Find the indefinite integral.

A:

Q: Evaluate the integral.

A:

Q: Find the indefinite integral by using the appropriate formula'. ∫e2x cos 3x dx

A:

Q: Find the indefinite integral. ∫ sinh x/(1 + sinh2 x) dx

A:

Q: In x dx

A: Given,            ∫ln (x)x dx

Q: 24 dx

A:

Q: Find the indefinite integral.

A: To solve this indefinite integral, we have to use the substitution method. Substitute  8 - x = u,…

Q: Find the indefinite integral by using the appropriate formula   ∫ e−3x sin 4x dx

A:

Q: Find the indefinite integral. ∫(ln x /x3)dx

A:

Q: sinh x dx 1

A: The integral ∫sinh-1x dx can be written as ∫sinh-1x·1 dx. Now use integration by parts to evaluate…

Q: Find the indefinite integral. sinh(4 - 7x) dx

A: evaluate the indefinite integral ∫sinh4-7xdx

Q: xe2X sin(e)dx 2x2

A: As per guideline we have to solve only one

Q: 1. Evaluate the indefinite integral, ſx² sinh x3 dx.

A: To evaluate the indefinite integral, ∫x2 sinh x3 dx.

Q: Evaluate the integral ∫sinhxcosh(−x)dx.

A: Given integral:

Q: Evaluate the indefinite integral below. 15 dx 1– sin?

A:

Q: Find the indefinite integral by using the appropriate formula . ∫ x2 sin x dx

A: Solution -    Given Indefinite Integral- y=∫x2sinx dx Integrating using by parts formula which is…

Q: Find the indefinite integral ∫sinh 6x dx

A:

Q: Evaluate the integrals

A: Given:∫0π6 1+sinx dx

Q: Find the indefinite integral.

A: Given integral: ∫exx dx Substitute x=t and differentiate it w.r.t 'x' ddxx=dtdx12x=dtdxdxx=2 dt

Q: Evaluate the indefinite integral given below. -5x* sin (4x – 7) dx

A:

Q: Find the indefinite integral. sinh(8 – 7x) dx

A: From the given problem: I=∫sinh8-7xdx  ....(1) As we know that; ∫sinhxdx=coshx+C

Q: Find the indefinite integral ∫sin 4x dx

A: We know that,  ∫sintdt=-cost+C           ⋯⋯1 We have the given integral as I=∫sin4xdx

Q: Find the indefinite integral ∫sinh(1 − 2x) dx

A:

Q: Find the indefinite integral ∫coshx/sinhx  dx

A:

Q: Find the indefinite integral. S sinh (1 – 2x) dx

A:

Q: 8. dx. Find the indefinite integral

A:

Q: Find the indefinite integral. ∫sec x/2 dx

A: Given ∫sec x/2 dx. We need to evaluate the above integral.

Q: Solve the Indefinite Integral. S sin Vædz

A:

Q: Find the indefinite integral using any method ∫ sin   cos   d

A:

Q: Find the indefinite integral. ∫(xe4x)dx

A: Given: ∫xe4xdx

Q: Evaluate the integral. sinh 5a -dx +C. 5x

A: Evaluate the integral the given function Sinh is hyperbole function.

Q: Evaluate the integral.

A: ∫cosh2(x)sinh(x)dx

Q: Find the Indefinite Integral. e

A: NOTE: Refresh your page if you can't see any equations. . ................(1) substitute

Q: Find the indefinite integral using any method ∫(sin   + cos  )2 d

A: Given ∫sinx+cosx2 dx We have to integrate the above indefinite integral.

Q: Find the indefinite integral

A:

Q: Find the definite integral 10 (2х — 3) dx

A:

Q: Find the indefinite integral. ∫e−3x sin 5x dx

A: ∫e-3x sin5x dx

Q: Find the indefinite integral ∫(x4 + 5x) dx

A: Given: ∫(x4 + 5x) dx Now by using the sum rule, ∫fx±gxdx=∫fxdx+∫gxdx⇒∫x4dx+∫5xdx

Q: Evaluate the integrals ∫4e-θ sinh θ dθ

A: Given: The integral, ∫4e-θsinh θ dθ.

Q: Find the indefinite integral by using the appropriate formula. ∫x2 cos x dx

A: Given: ∫x2 cos x dx

Q: Find the indefinite integral. sinh(2 – 9x) dx

A: