Evaluate the integral. dt VE dt = VE

Q: Evaluate the integral: ² ls teu du ds dt 0

A: We need to evaluate the following triple integral ∫12∫tt2∫0lnsteudu ds dt

Q: Use order of h® Romberg integration to evaluate xe2x dx

A:

Q: Use integration tables to find or evaluate the integral.

A: We have to evaluate the integral: ∫x4+5x2dx Assuming, t=4+5xx=t-45 Differentiating,…

Q: Evaluate using integration by parts o a) (In 3x dx

A: As per the rules of the company we can only the first question and rest others can be reposted.

Q: Evaluate the integrals.

A:

Q: Use integration by parts to evaluate the integral: In(s)ds

A: Given, To Evaluate

Q: Calculate the iterated integral. dx

A: Value of the integral is (9/2)ln2  See below the explanation

Q: Evaluate the integral. In(Vx) dx

A: Solution:

Q: 1 m=1 1+ ln°(»,))

A:

Q: Evaluate the integral. 8VE e dt Vt

A:

Q: In (x) a) dr, integration by parts

A:

Q: The double integral

A: answer is in step 2

Q: Evaluate the double integral : dy dz

A:

Q: Evaluate the double integral x°y dA

A: follow the procedure given below.

Q: Calculate the integral π∫−πDN(z)dz.

A: Given Data The integral is:  πꭍ-πDN(z)dz.   Compute the integral πꭍ-πDN(z)dz, Here C is constant.…

Q: Vi (1 + t) dt

A:

Q: Use numerical integration to estimate the value of 1 dr. 1 + x TT = 4

A: Given: prove that π=4∫0111+x2dx  for proving this we will solve right hand side  we know that…

Q: i[e^(e^(it))

A:

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

A:

Q: B:Reverse the order of integration, then evaluate the following integral: ex dydx + dydx

A:

Q: Evaluate the integral by reversing the order of integration e dxdy

A:

Q: Find the integral by using Beta function: S x*(1=Và)5 dx.

A:

Q: Sx"dx

A:

Q: Calculate the integral: dx J (e² – 4)(e* + 6)

A:

Q: Va2 – 4 dx

A:

Q: Evaluate the integral. (Use C for the constant of integration.) te-8t dt

A:

Q: Reduce. bounday the value problem %3D to Fredholm integral equation

A:

Q: integral

A:

Q: Use integration tables to find or evaluate the integral.

A: To evaluate: ∫01x1+ex2dx Evaluating the given integral, Let substitute  t=x2 dtdx=2xdt2=xdx…

Q: (b) Integrate the following using integration by parts: [5t* Int dt

A:

Q: Evaluate the integral.

A: Definite integral: I=∫49(x+1x)2dx      (x+1x)2=x+2.x.1x+1x=x+2+1x

Q: 2. Evaluate the integral: SSS teu du ds dt

A:

Q: Evaluate the integral. (Use C for the constant of integration.) -2t te dt

A: Let the given function is:

Q: evaluate integral of Ś t^2 ln(t) dt

A:

Q: Integration review Evaluate the following integrals.

A: Given: ∫01t21+t6dt

Q: find the integral of t sint cost dt

A: Integrand, I = t sint cost dtRecall the formula from trigonometry: sin2t = 2 sint costHence, sint…

Q: fx'e*dx

A:

Q: 6 dx Evaluate the integral Vr? +4

A:

Q: fx'e* dx ets

A: To evaluate:                     ∫x2 ex3 dx

Q: Estimate the error if cost? = 1– 2 in the integral fcosť² dt. 4!

A: Given- ∫01cost2 dt To estimate- The error in the above integral, if cost2=1-t42+t84!. Expression…

Q: Calculate the iterated integral. ds dt

A:

Q: evalicuate the int integral (Usc ( for integratal the constant in te -6t e dt

A:

Q: Integration review Evaluate the following integrals.

A: Given integral is I=∫37t-6t-3 dt

Q: Evaluate the integral. (Use C for the constant of integration.) At dt te-4t

A:

Q: Evaluate the integral. 4VE e dt Vt 4VE e dt =

A: This is case of integration by substitution where we look for an derivative in the integrand.

Q: Evaluate the integral.   ∫01 t cosh t dt

A: Given: ∫01tcoshtdt

Q: dt #2. t Vt? – 16

A:

Q: 1 dx is an improper integra 2 3x

A:

Q: Use integration by parts to evaluate the definite integral. 4t2 In(t)dt

A: We have to evaluate ∫1e4t2 ln(t) dt  by using integration by parts.

Q: The value of the triple integral

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