Evaluate the integral. Assume that B is a real number and that B > 3. 6x dx

Q: Evaluate the integral from pi/6 to pi/3: ∫csc3x dx

A: ∫π6π3csc3(x)∫π6π3csc2(x) csc(x)dx Apply integration by parts formula Let u=csc(x) du=-cotx csc(x)…

Q: Use geometry to evaluate the following integrals.

A:

Q: Evaluate the integral I = dr.

A:

Q: Evaluate the integral.

A:

Q: Find the integral +1 dr = +C

A:

Q: Evaluate the integral and interpret it as a difference of areas. 2 x³ dx

A: Given,   ∫-12x3dx

Q: x 45. 0 xª – 1

A:

Q: Evaluate the Integral (9ze" )dz + C

A: Evaluate the integral.      ∫9xex+5 dx

Q: Evaluate the integral. e l/x5 xp

A: use substitution method foor solving such integral.

Q: Evaluate the integral. du 2

A:

Q: Evaluate the integral. Assume that A is a real number and that A < 0. 0. dx (x – 3)3

A: We first express the integrand using exponents and take 7 out, then we integrate it.

Q: The improper integral o be +25 da Select one:

A:

Q: Evaluate the integrals

A:

Q: {cot0P d® Q.4 Evaluate the following integral :

A:

Q: 10 Sin h (Ux)

A: we have to find integration

Q: Evaluate the integral. Assume that B is a real number and that B > 3. B 9x2) dx /з

A: Evaluate the integral ∫3B4x-9x2 dx , B&gt;3

Q: Evaluate the integral when x > 0 In(x? + 11x + 24) dx.

A:

Q: Evaluate the integral by completing the square and using trigonometric substitution. dx s √5 + x −…

A:

Q: Evaluate the integral and check your answer by differentiating. (7+)*dy= +C

A: Let the given integral be I - I = ∫7+y22dyI = ∫49+y4+14y2 dy                       a+b2 = a2+b2+2abI…

Q: А A = e sin xda

A:

Q: Evaluate the integral using an appropriate substitution. NOTE: Enter the exact answer. J (10a4 + 9)"…

A:

Q: Evaluate the integral. |1° In(a) dæ =[ NOTE: Enter the exact answer.

A: Using integration by parts rule

Q: Evaluate the indicated integrals if b is a positive real number constant. A. ftan () dx B. dx C.…

A:

Q: TT/4 0 tant di

A:

Q: x² +y? = 4, x² + y? = 9

A:

Q: evaluate the integral by completing the square and using trigonometric substitution.

A:

Q: Explain why each of the following integrals is improper  integral 0  to pie/4   cot x dx

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Q: 12-1 – 1|r dr 1|x dx

A:

Q: Evaluate the integral. Assume that A is a real number and that A < 0. dx (x – 2)3

A:

Q: Evaluate the given integrals. 4. J(secx + tanх)? dx

A: Given problem:- ∫ (tan(x) +sec(x))2 dx

Q: Evaluate the integral by interpreting it in terms of areas •5 (x – V 25 – x?) dx -5

A: Given,  ∫-55x-25-x2dx

Q: +00 S" x?dx

A: To write that the given integral is improper or not.

Q: Evaluate the integral. |r sec" (82) dr =| +C

A:

Q: Evaluate the integral using the following values. x³ dx = 260, x dx = 10, 9. dx = 2 10 xp

A: The given question has been solved in detail

Q: Evaluate the integral using an appropriate substitution. NOTE: Enter the exact answer. | (6x – 5)°…

A: As we know that the Power Rule: ∫xndx=xn+1n+1+C ; n≠-1 Given: I=∫6x-59dx  ...1

Q: Evaluate the integral using NOTE: Enter the exact answer. [ 5x²e²³ dx = appropriate substitution. +C

A: We can evaluate the given integral by using the substitution u= x3 and the following formula.

Q: Evaluate the integral using the following values. = 260, x dx = 10, d dx = 260, dx = 2

A: ∫46x3 dx=260 , ∫46x dx =10 , ∫46 dx= 2∫46 (29-5x-x3) dx = 29∫46dx - 5∫46x dx - ∫46 x3dx

Q: Evaluate the improper integral :Jo B 22 dx e Answer:

A:

Q: Evaluate the integral. ,15 dx = + C NOTE: Enter the exact answer.

A:

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

A: Integrate

Q: 2. sInx dx du

A:

Q: Evaluate the integrals

A:

Q: Find the integral. 6 +x xp.

A:

Q: Find the integral ∫e−xsinxdx.

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Q: Evaluate the integral, if it exists.

A: Consider the given integration as ∫19u-2u2udu

Q: Evaluate the integral using the following values. dx = 960, = 24, = 4 8. -7x dx

A:

Q: je* dxdy b)

A: In this question we have to find integration.

Q: Evaluate the integral. +C

A: Consider I=∫ln7x2 dx

Q: Evaluate the integral using the following values. * dx = 960, x dx = 24, dx = 4 5x 12

A:

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.