Evaluate the improper integral : 4x°e_9x* dx -924

Q: Evaluate the integral. 2 sin x dx NOTE: Enter the exact answer in expanded form.

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Q: sin 20 arctan(sin 0) d0

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Q: arctan3 V1

A: Integral:     ∫tan-31-x(4-2x)1-xdxLet us make a substitution 1-x=z-dx21-x=dz

Q: Use a Table of Integrals to evaluate the integral. 5x sin(4x)dx

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Q: Use an appropriate substitution and then a trigonometric substitution to evaluate the integral.…

A: By applying  trigonometric substitution

Q: Evaluate the integral using an appropriate substitution. NOTE: Enter the exact answer. sin (70) de…

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Q: π Evaluate the integral Jo |sin(x)|dx

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Q: Find the integral ∫dx/sin22x without using a substitution.

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Q: Use correct notation to evaluate the improper integral or say that it diverges. 00 S xe-*dx -00

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Q: Perform

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Q: = In(2 + v3) arcsin z 5. – 6.

A: 5. Given that, ∫121arcsinxx2dx     as we know Integration by parts, ∫uv'=uv-∫u'v We put,u=arcsinx…

Q: 1 r+ 2 2-4x +9 2x +5 dx e)) + 8x + 25 =dx V3-2x-x 1 1 dx 25+ 9x J100-x² ²

A: These three parts can be solved using the formulas of some special integrals

Q: sin? cos3 xdx

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Q: 11. arctan 4t dr

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Q: Evaluate the improper integral : 4x³e-9æ* dx

A: Evaluate the intregal

Q: Find the indefinite integral f sec*(3x) dx using techniques for trigonometric integrals.

A: ∫sec43x dx On simplification, we get ∫sec43x dx=∫sec23x sec23x dx=∫sec23x 1+tan23x dx…

Q: b) fx*/25x² – 4cx -4dx

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Q: How do you evaluate this integral using trigonometric substitution?

A: Here x2 -a2  type we use trigonometry substitution by x=a sec(θ)

Q: Evaluate the integral using an appropriate substitution. NOTE: Enter the exact answer. tan (4x) sec2…

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Q: (3X dx =? Sinmply

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Q: Evaluate the definite integral. rto arcsin (5x) VI– 25.r² dr

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Q: sint (10+Cost)9

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Q: 25. | tan'x sec'x dx

A: Given query is to find integral.

Q: Complete the table to find the indefinite intergal Original Integral in image Rewrite, Intergrate,…

A: Given integration is : ∫1xx4dx To find the value of integration.

Q: Evaluate the integrals using trigonometric substitutions

A: For substitution we will put value of x such that the given expression will be simplified.  As ,…

Q: Evaluate the integral. [sin' xVcosx dx

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Q: dx '9 + 8x – x² + 6^ -

A: Given: From the above expression,

Q: Calculate the integral. (Use symbolic notation and fractions where needed.) - sinh(9x) dx

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Q: State the trigonometric substitution you would use to find the indefinite integral. Do not…

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Q: c) 7 dx [25x² + 4]°

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Q: find the area of the limacon: r = 2 + sinx

A: To Determine: Find the area of the limacon:

Q: Evaluate the integral using an appropriate substitution. NOTE: Enter the exact answer. sin (4) dx +C

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Q: S tan3xsec3xdx

A: Given Data: Integrand: ∫tan3xsec3xdx One of the important rules of integration is,…

Q: Evaluate π' sin(πα) da

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Q: Evaluate the integral using trigonometric substitution

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Q: Evaluate the integral:∫sin3x dx.

A: The given integral is ∫sin3x dx

Q: Find the indefinite integral by making an appropriate trigonometric substitution. 22 V81-a2

A: Consider the given integral.

Q: Match the integral expression on the left to an equal Prompts Ssin(3x)sin(4x)dx

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Q: 3 sec x tan xdx

A: ∫π4π3secx tanx dx

Q: Find the indefinite integral. sin3 70 Vco V cos 70 d0 Click here to begin! eBook Submit Answer

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Q: | sin(In æ)da

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Q: Use integration by parts to evaluate the integral. 729x? cos(9x)dx

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Q: (1+ sin 3x)³dx sec 3x

A: Use substitution u=sin3x

Q: Which integral requires more steps to find? Explain. Do not integrate. ∫ sin8 x dx ∫ sin8 x cos x dx

A: ∫sin8x cosx dx can be directly integrated by using the substitution t=sinx. Therefore it requires…

Q: tan x 2 1-sin?

A: use the formula

Q: State the trigonometric substitution you would use to find the indefinite integral. Do not integrat…

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Q: sin 2x dx

A: Given the integral

Q: a) fx°/4-25x² dx

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Q: Use reduction formulas to evaluate the integrals ∫ sin5 2x dx

A: Given: The given integral is I=∫sin52xdx. State the reduction formula. ∫sinnxdx=-cosx…

Matrices

‘Matrices’ is the plural form of the word matrix, and it is basically a spreadsheet in the form of a box. In mathematics, various functions can be carried out with matrices. Generally, a matrix comes in the shape of a square or rectangle. The elements are distributed horizontally in the form of rows, and vertically in the form of columns.