c) Evaluate Ssin 3xcos 4x dx by using integration by part.

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A: We'll evaluate the integral as following.

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Q: Evaluate the double integral. |/ (2x + y) dA, D = {(x, y) | 1 < y< 4, y – 3 < x :

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Q: Evaluate using integration by parts or substitution. 3x dx

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Q: 13. Use integration by parts to evaluate [x rlnrdr.

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Q: The value of the double integral 7 1 4xy dy dx is 4

A: ∫46(∫274xydy)dxIntregation wrt y so x will be constant.⇒∫46[4xy22]27dx ⇒∫462x(49-4)⇒∫462x(45)dx

Q: Using appropriate substitution, the integral *+imx) dx is equal to: an

A: From the given problem:   I=∫141+lnx3xdx...1   Substitute in equation (1).   1+lnx=u...Differentiate…

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Q: Evaluate | VF In(r)dx by using integration by part.

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Q: (b) Use Integration by parts to show that ·4 In x ~dx= =-+2ln.x) +C

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Q: X. 2ze-x² dy dx dz

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Q: 2x sec(5x) tan(5x) dx can be evaluated using integration by part The integral expression udv =uv the…

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Q: evaluate using Integration by Parts.

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Q: sin ydy 1+ sin y

A: We will use simple integration formula to solve this question.

Q: Use the substitution formula to evaluate the integral. T/16 (1 + etan 4x) sec 2 4x dx 4e

A: Given that ∫0π161+etan4x sec24x dx ...........................(i) Substitute u= 4x  dudx=4 ⇒dx=du4…

Q: 5y + 5 5 dy 2y e - 5

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Q: raluate the double integral : (x + 2y – 2) dy da

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Q: Evaluate , Se(x + y)dxdy by reversing the order of integration.

A: This is double integration problem

Q: Evaluate 9 + y² dy dx by first interchanging the order of integration. Sketch the region of…

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Q: Supply the missing integrand and limits of integration. (1) LL": (1) SL". 6a²y drdy = dy dr

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Q: dr 46. First make a substitution, then use integration by parts.

A: Given- ∫x5ex2dx To find the antiderivative first using substitution and then using integration by…

Q: To integrate x3 exdx, we apply integration by parts and in the form u dv, u is set as: Ox

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Q: Supply the missing integrand and limits of integration. dy (3x² – 2xy + y³) dx dy

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Q: Reverse the order of integration in (2xy + 1) dxdy and then evaluate.

A: To reverse the order of integration in ∫04∫y2y2xy+1 dx dy and then to evaluate.

Q: Evaluate the integral: + 6 dx = %3D

A: Find the integral by using substitution method

Q: Evaluate the integral dx (2a + 6) by making the appropriate substitution: u = dx (2a+ 6)°

A: I have use the substitution

Q: evaluate using Integration by Parts.

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Q: Use the method of integration by parts to find: In x dx u dv

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Q: 5xt AK fue?

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Q: 3. Reverse the order of integration in (2xy + 1)dxdy and then evaluate.

A: Explained below

Q: Evaluate the integral dx (2x + 6) by making the appropriate substitution: u = dx (2a + 6)°

A: To evaluate the given integral.

Q: p) By using integration parts, show that i. S(In x)²dx = x(In x)² – 2x In x + 2x + C.

A: As per guidelines we have to solve one question Please repost other questions again

Q: evaluate using Integration by Parts.

A:

Q: 73. Use Integration by Parts, with u = In x and dv = x dx.

A: By parts integration formula is as ∫udv=u∫dv-∫∫dvdu  ....1

Q: c) Evaluate Ssin 3.xcos 4x dx by using integration by part.

A: Here we have to find            ∫ sin 3x cos 4x dx Integration by parts formula is          ∫ uvdx =…

Q: Evaluate using integration by parts : fln 3x dx

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Q: Approximate∫b,a f(x)dx by computing Lf(P), Uf(P), left sum and right sum of the following integral:…

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Q: Approximate the integral | dx using 4 trapezoids .2 1

A: Introduction: The formula for the trapezoidal rule is given by, ∫aby(x)dx=h2y0+yn+2(y1+y2+...+yn-1)

Q: evaluate using Integration by Parts.

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Q: Use integration by parts to evaluate the integral. 8x e (X dx 8x e TX dx = (Use C as the arbitrary…

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Q: 2- Evaluate and change the order of integration f(x + y) dxdy

A: We need to evaluate and change the order of the integration. first we graph the region bounded over…

Q: ( b). Je2cos (πx) dx .

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Q: Use the three-point Gauss-Legendre formula to evaluate the integral dx Ső (2x + 1)²

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Q: - 1x Xe de

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Q: (a) In(4x) dx

A: Integration by parts:  ∫f(x)g′(x)dx = f(x)g(x) −∫f′(x)g(x)dx

Q: Change the order of integration 2 rIn(r)+1 f(r,y) dy dx Ji Ji

A: