Write an integral that requires three applications of integration by parts. Explain why three applications are needed.

Q: Inz dr. Use integration by parts to evaluate

A: We have to do the integration by parts.

Q: Calculate the integral

A: Required formulae: ∫exdx=ex+c , c = integration constant∫abexdx=[ex]ab=eb-ea

Q: Use integration by parts to evaluate the integral. [2xe™x dx dx = [2xetx

A:

Q: 3x+8 dx +4x (a)

A:

Q: What are Triple Integrals?

A: given,       Triple integrals .

Q: 16-y2 16 – 22-y drdy by using appropriate coordinate system. an

A:

Q: sketch the region of integration, reverse the integral and evaluate 4-x 2 23 4-9

A: Consider the provided question,

Q: Solve the double integral.

A: We will find out the required value.

Q: please please type by computer. What are some of the benefits of being able to change the order of…

A: Answer

Q: Use integration by parts (Tabular) to evaluate:

A:

Q: Give a geometric argument that explains why the integrals have equal values.

A:

Q: Describe how to choose u and dv when using integration by parts.

A: There is an acronym called “LIATE”: Set u to be the first function on the list below (ordered),…

Q: The double integral

A: answer is in step 2

Q: write the Sum of the 2 Pterated integrals ntegral by converting to porar coordinutes Eraluate the…

A: Draw the regions from given limits of integrals and find the limits of added region as shown in…

Q: Use integration by parts (Tabular) to evaluate: v xe-4x +]

A:

Q: Evaluate the integral by making an appropriate change of variables.

A:

Q: Evaluat each Integral. For definite integrals, give exact valaes Only, rF - 7+" -ム dt

A:

Q: 3 4 Sx-3 dx x2+8x+41 (x+2)2 x2+9

A: Given,          ∫2x-3+3x+22+4x2+9+5x2+8x+41dx

Q: Explain the application of integration to area.

A: .

Q: ye fipxp-

A: Let, the given integral is denoted by I.  I=∫01∫y1yex2x3dxdy            (i) Here,  0≤y≤11≤x≤y Let us…

Q: x² +1 dx (3x+1) 2. Evaluate

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Q: evaluate the integral by reversing the orcler of integration dx oly

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Q: 12.

A: According to the guidelines in case of multiple questions we are only allowed to do one question (…

Q: 4) {2, 3गज

A: "Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Write expressions for the area enclosed by a curve interms of line integrals around .

A: Green's theorem transforms the line integral around C into a double integral over the region inside…

Q: Calculate this integral without using integration by parts.

A:

Q: Use Integration by parts to aompute the ntegral from! (4x)dx and 3 Inxdx

A:

Q: Explain the application of triple integral in detail ?

A: Triple integral is used to find volume. For volume there should be three dimensions that's why by…

Q: Write the correct iterated integral using horizantal Cross - sections y=3x y=x? ..

A: First we find limit of x and y.

Q: Elaborate the types of multiple integrals

A: We have to describe all the types of multiple integrals. First we will define the multiple integral.…

Q: Describe integration by substitution in your own words.

A: Integration by Substitution method :…

Q: In using the technique of integration by parts, you must carefully choose which expression is u . Fo…

A: Here we have to use the technique of integration by parts choose which expression is u. The given…

Q: Use integration by parts to evaluate the integral: fore'd

A:

Q: Use a double integral to find the

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

Q: Sre* dr

A:

Q: Write a short paragraph to discuss about the applications of integration to area?

A: Given that; To write a short paragraph to discuss about the applications of integration to area?

Q: Make an appropriate substitution and then use integration by parts to evaluate the integral.…

A: Take the constant out of the integral sign,

Q: how can i find and area using integrals?

A:

Q: Evaluate the double integral 「+当

A:

Q: evaluate the integrals by substitution method

A: I =∫x2x+1 dx

Q: an

A:

Q: di)

A: We have to give reasons

Q: 12),

A: Since you have asked multiple question As per our policy, we will solve the first question for you.…

Q: 3 (x³-4x)dx

A:

Q: Use integration by parts to evaluate [x²mx In x dx

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Q: Can you explain the integration by parts here?

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Q: Write a three title about integration and differential for a promotion search

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Q: Evaluate and simplify the fallowing integrals

A: