3/4 sin'x dx T/4

Q: Find the indefinite integral and check the result by differentiation

A:

Q: Find the integral. er sin(5x)dx - IT

A: Known integral formula:

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

A:

Q: Find the indefinite integral by using substitution followed by integration by parts. ∫sin√x dx

A:

Q: Find the integral ∫dx / sinhx−coshx.

A: We use the exponential forms of sinhx and coshx

Q: fx sin(5x)dx

A: use integration by parts take

Q: 1. dx 5 dx (2x)* 3. 2.

A:

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

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

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

A: Use substitution tan(4x)=t

Q: find the indefinite integral and check theresult by differentiation tan^2 y + 1) dy

A:

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

A: We have to evaluate the following integral: int x2 ex/2 dx ; using integration by parts

Q: |x| 1 dx -1

A:

Q: Evaluate the integral / sin x cost xdx.

A:

Q: Use Property 8 to estimate the value of the integral.

A:

Q: Find the indefinite integral by making a change of variables. (Use C for the constant of…

A: Solve integral by change in variables

Q: Find the indefinite integral using the substitution x = 4 sin θ.

A:

Q: Use the Special Integration Formulas to find the indefinite integral. ∫ √(36 − 5x2 )dx

A:

Q: Use Property 8 to estimate the value of the integral.

A: Given:

Q: 1. tan 2x dx

A: As per rule of bartleby we can solve only one question at a time and we can solve only three subpart…

Q: Find the indefinite integral S(2x2 – 1) sin(5x) dx using integration by parts.

A: The given integral can be split into two parts as follows, ∫2x2-1sin5xdx=2∫x2sin5xdx-∫sin5xdx…

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

A:

Q: Use integration by parts to evaluate the integral sin(10x)/e^2x dx

A:

Q: Use a table of integrals to find the indefinite integral ∫ x /(1 − sec x2) dx

A: Given: ∫x1-secx2dx

Q: Evaluate the integrals using integration by parts. ∫x2 sin x dx

A: Given: ∫x2sinx dx

Q: Use a table of integrals to find the indefinite integral ∫√x arctan x3/2 dx

A: The given integral is I=∫xtan-1x32dx. Concept used: By part of integration ∫udv=uv-∫vdu Calculation:…

Q: (10) [x sinx dx

A:

Q: Evaluate the integral. sin (12x) cos (7x)dx | sin (12x) cos (7x)dx =

A:

Q: Evaluate the integral by using a substitution prior to integration by parts. Sin 5x)2 dx

A: We have to find the value indefinite integral

Q: What is the value of integral /tanx dx ?

A:

Q: find the general indefinite integrals integral of pi sinx cos3x dx

A: Consider the given function as πsinxcos3x. We have to find the general indefinite integral of…

Q: Find the indefinite integral and check the result by differentiation.                ∫(x + 1)(3x −…

A: Simplify the integrand = (x + 1)(3x − 2) = 3x2 + 3x - 2x - 2 = 3x2 + x - 2

Q: Find the indefinite integral and check the result by differentiation.                     ∫(1 +…

A: ∫1+6x46 dx Put, 1+6x=t⇒0+61=dtdx⇒6=dtdx⇒6 dx=dt Therefore, ∫1+6x46 dx=∫t4 dt=t55+C=1+6x55+C

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: 7) S (3x* – 5x2 + 2) dx

A: If you like the solution then please give it a thumbs up... The Answer is:   1.    3x55-5x3+2x+c·…

Q: 4. Use Trigonometric substitution method to evaluate the integral: dx

A:

Q: Evaluate the integrals using integration by parts. ∫ x2 sin (1 - x) dx

A:

Q: Find the indefinite integral and check the result by differentiation                     ∫7x / (1 −…

A: ∫xndx=xn+1n+1+C

Q: Use the Special Integration Formulas to find the indefinite integral. ∫√(5x2 − 1) dx

A: Given:

Q: Use a table of integrals to find the indefinite integral ∫x arccsc(x2 + 1) dx

A: Consider the given integration as ∫xcsc-1x2+1dx

Q: Evaluate the integral sinx*ln|1+sinx|dx through integration by parts.

A: Let I=∫sinx·ln1+sinxdx. The integration by parts formula is ∫udv=uv-∫vdu. We choose u and dv…

Q: Use integration by parts to find the indefinite integral ∫e2x sin 3x dx

A: Let  I=∫e2x sin 3x dxBy using the  Integrating by parts…

Q: Use integration by parts to evaluate the integral. sin(In(5x))dx

A:

Q: Find indefinite integral COSX dx sinx

A:

Q: Evaluate the integral -dx sinx-cosx

A:

Q: 1 dx. cosh x

A: Rewrite the integral and using substitution method, we calculate the given improper integral.

Q: [sin(√5x+1)dx

A: Note: As per our company guidelines we are supposed to answer the first question. Kindly ask the…

Q: Evaluate the integrals using integration by parts. ∫ tan-1 3x dx

A: Now,

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

A:

Q: Find the indefinite integral by using substitution followed by integration by parts. ∫x5ex2 dx

A: Given: ∫x5ex2dx

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

A: Given: ∫x sec2 x dx