Find or evaluate the integral by completing the square. (Round your answer to three decimal places.) dx x2. 2x + 2

Q: Evaluate the integral using appropriate substitution. an NOTE: Enter the exact answer. 8x?e"" dx +C

A: Given the integral

Q: dx Evaluate the integral / by completing the square and using x² + 4x + 20 trigonometric…

A: integration with subsitution

Q: Find or evaluate the integral by completing the square. (Round your answer to three decimal places.)…

A: Given problem:-

Q: 5 — 2х da J V12x – 4x2 12х —

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Q: b) (2 points) Find the exact value of the following integral. Show all your work. 1 5 + 2x + 3 4e" )…

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Q: S V1- vx dx

A: The given integral is ∫1-x dx. Take t2=1-x. This implies that  2tdt=-12x dx    by…

Q: dx 2 X + 4

A: Topic = Integration

Q: b.) 3 dx 5/3

A: We will use substitution method.

Q: Evaluate the integral using appropriate substitution. an NOTE: Enter the exact answer. e8a dx +C

A: We have to evaluate the integral ∫e8x dx.

Q: Using the method of substitution, b. x² V8x + 5 dx = f(u) du a vhere du dx = а — b = and f(u) = The…

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Q: Question: 2 dx a) Evaluate the integral by completing the square and using a substitution , -6x+10…

A: Given: (a)∫242dxx2-6x+10(b)∫1ex4lnx dx

Q: Vx² – 25 Using a trigonometric substitution, the integral dx becomes: 25x2 -10

A: ∫-10-5x2-2525x2dx

Q: a. ²₁ (5x¹-2x³) dx

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Q: V5 - 4x — х2 dx

A: Used substitution to solve the integral.

Q: Evaluate the integral. -2x 11 x² d.x + C NOTE: Enter the exact answer.

A:

Q: Use integration by substitution to solve the integral below. Use C for the constant of integration.…

A: Given query is to find the solution of the integral.

Q: luate the integral by completing the square and using trigonometric substitution. [V? - 4x – 45 dx…

A: We have to find

Q: Evaluate the integral. NOTE: Enter the exact answer. 1 + 26/x| dx 6x3 +C

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Q: Hi, I was wondering how to do this and what the work would look like. thank you!

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Q: Write answer only Evaluate the integral by long Division method, use four digits after comma: x3 –…

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Q: Evaluate the integral. .8 2 dx 2 dx =D (Simplify your answer.)

A:

Q: Evaluate the integral I = x³ e dx. Hint: If you need to evaluate f ea dx, don't! Try a slightly…

A: To find:-

Q: Evaluate the integral a² (2³ – 3)"dx. 3)'dæ. + C Calculator > Next Question

A: Evaluate the integral using substitution method

Q: 1 el/x dx x3

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Q: dx 1₁ (x² + 8x + 13)² press numbers in exact form. Use symbolic notation and fracti - C as much as…

A: Given ∫dxx2+8x+132

Q: 29. -4 3x/4 dx 寸

A: Substitute x/4 = t, then  dx4=dtSo,∫-113tdt4=4∫-113tdt

Q: Find or evaluate the integral by completing the square. (Round your answer to three decimal places.)…

A: The explanation of answer as follows

Q: Hence or otherwise, evaluate the following integral (Hint: Use completing square) -2r2+3r dx

A: We use the result ∫-∞∞ e-t2dt=π to evaluate the integral ∫-∞∞ e-2x2+3xdx .Convert the integral ∫-∞∞…

Q: IV. Exercises A. Solve the following integrals: (1) /20. (2) / (2e + 4"). da (3) 2(5") dr

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Q: Completing the square Evaluate the following integrals.

A: The given integral is ∫dxx2+6x+18. Evaluate the above integral as follows.

Q: Evaluate the integral by completing the square and applying appropriate formulas from geometry.…

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Q: dx Using an appropriate substitution, the integral V-x-6x+40 is equal to: (Complete the square, if…

A:

Q: rite the integral in terms of u and du. Then evaluate. 10х — 14 dx, и %3 10х — 14

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Q: 6. DETAILS LARCALC11M 5.8.508.XP. Find or evaluate the integral by completing the square. (Use C for…

A: We will evalute the given Integral by using completing squre method and by using integral formulas.

Q: Evaluate the following integrals. dr x²Vx² – 9 13

A: We put x= 3sec(u) and differentiate both sides with respect to u and find the value of the given…

Q: S 2 x² dx x² 2 -9

A: Given,∫x2x2-9dx

Q: ·S- A 4u B [4-(2u²) ² C) -du V 4u Ⓒ* D -du 4 For x 1/2 -dx and using the substitution u=x1/2, the…

A: We have to solve above integral

Q: Solve the integral. Show your solutions. Sỉ XUÂN ĐÃ

A: The given integral is ∫13xe3xdx. Solve the given integral.

Q: Need help in business calculus. Need help with evaluating the indefinite integral for ∫(x^7-2/x)dx…

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Q: Evaluate the integral. b   a(8xe + 7ex) dx

A: I am going to solve the given problem by using some simple calculus to get the required result.

Q: Choose correct answer for indefinite integral dæ 3 a) x æ +- * + C 373 b) 6x-8 – 20a-5+C c) 2x4 –…

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Q: Evaluate the integral and check your answer by differentiating. NOTE: Enter the exact answer. + 6e"|…

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Q: Find or evaluate the integral. (Complete the square, if necessary. Remember to use absolute values…

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Q: Homework: solve the integrals 1 dx VI (1+ v) 2) 2x Vx2 + 1 dx

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Q: Evaluate the integral 25 6)"dx - by making the substitution u = x -6. + C NOTE: Your answer should…

A:

Q: J. 3x²dx Evaluate the indefinite integral. J; , and 9x6–12x3+4 • Identify what is the u=? and du=?…

A: We have to find the indefinite integral.

Q: D. x4-4x2+8х J(- • Evaluate the indefinite integral. dx ,and • Identify what is the u=? and du=?…

A:

Q: Evaluate the integral xe5x? dx by making the substitution u = 5x2. After substituting we have: (in…

A: Use substitutions to integration

Q: Evaluate the integral. 13 dx +C NOTE: Enter the exact answer.

A: Here we will solve the given integral,

Q: Watch the video on a u-substitution followed by a this question. To start the integral a V1+x6 dx,…

A: Given problem is : Solution : We use substitution to simplify the integral.

Contingency Table

A contingency table can be defined as the visual representation of the relationship between two or more categorical variables that can be evaluated and registered. It is a categorical version of the scatterplot, which is used to investigate the linear relationship between two variables. A contingency table is indeed a type of frequency distribution table that displays two variables at the same time.

Binomial Distribution

Binomial is an algebraic expression of the sum or the difference of two terms. Before knowing about binomial distribution, we must know about the binomial theorem.