Original Integral Rewrite Integrate Simplify Vx dx dx + C Need Help? Read It

Q: Use algebra to rewrite the integrand; then integrate and simplify. (Use C for the constant of…

A: We need to evaluate ∫5x2-42x3dx. So,                ∫5x2-42x3dx=∫25x4-40x2+16x3dx=∫…

Q: 6. х dx 7. 6х 'dx 8. 8х 'dx

A: i can answer first three question as per our company guidelines please repost remaining questions as…

Q: Integrals Evaluate each integral.

A: Let the given integral is,

Q: 10) Integrate using appropriate U-Substitution. S7x?e2-x*dx

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Q: In x dx 19.

A: We have to solve

Q: cose Evaluate the integral: de. 4- sin2e

A: Follow the procedure given below.

Q: 19x + 87x2 -) dx (Use Term by term integration) O (38x + 58) Væ + C O (38 + 58 /æ)V¤ + C O (38 +…

A: Given :                      ∫19x + 87x2xxdx

Q: Use appropriate formulas from geometry to evaluate the integral dx. Write the exact answer. Do not…

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Q: ntegral sydx 2. ] [ -1-1 (x + y + 1)dxdy

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Q: Evaluate the integral. Vx dx Need Help? Read It Watch It Talk to a Tutor

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Q: Vcos 2x dx sin x Evaluate:

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Q: Original Integral Rewrite Integrate Simplify x dx dx + C

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Q: zivity: Evaluate the follo (4x3 – 3x2 + 6) dx

A: Given query is to evaluate the integral.

Q: Integrate using substitution. Clearly state your substitution. 2 /          x^2 sqrt(1+x^3) dx -1

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Q: Subject: Integral Calculus

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Q: /6х — 22

A: We will evaluate the given integral as shown below by using trigonometric substitution

Q: 19x+87x2 -) dx = (Use Term by term integration) O (38z + 58) VT +C O (38 + 582)V +C (38/T+582)VT+C O…

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Q: Original Integral Rewrite Integrate Simplify dx 9. X + C dx

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Q: Original Integral Rewrite Integrate Simplify 9. X + C dx

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Q: dx 60. x² – 6x + 34 бх + 34

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Q: Integration Evaluate the following integrals.

A: Consider the provided integral, ∫9x5+6x33x2+13dx Solve the provided integral. First we consider the…

Q: Luse integnal a stande substutuon to educe the 3(3x+12) dx,u= 3X +12 du 3,2 * du= 3,2dx

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Q: evaluat e the fallowing integrais by interpheting them as areas of geome thic Objects la) So (20-4x)…

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Q: Evaluate the integral. dx

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Q: 6. (10 x 40) dx - x ²-8 x + 15 7. 10 cot 2x dx 8. (e 5x - e 2x + 8) dx 2 e 5x

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Q: Evaluate the integral. dx Need Help? Read It Watch It Master It Talk to a Tutor

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Q: Evaluate the integral The integral from 2 to 4 dx/xlnx

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Q: Original Integral Rewrite Integrate Simplify 1 dx dx + C (3x) (Use negative exponents.)

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Q: dx %3D xVx² -1 ||

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Q: Substitution (SW Evaluate the integral dx. (2x- 5) In (2x- 5) 2. J dx = (2x- 5) In (2x- 5) 0

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Q: Summarize the method used for solving linear, first-order ODE's. What theorem is used to justify…

A: A first-order linear differential equation is written like dydx+Pxy=Qx             (i) Here, Px, Qx…

Q: x(x² - y³ - x)dx – y(x² - y')dy = 0 %3D

A: =>d(xy)=ydx+xdy

Q: Complete the table. (Use C for the constant of integration.) Original Integral Rewrite Integrate…

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Q: y = - cot !

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Q: (3x³ – 2x² + x -5) 1. dx (Hint: Simplify the integrand first) 4x2

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Q: Using substitution: Describe why ∫ x(5 - x2)3 dx ≠ ∫ u3 du where u = 5 - x2.

A: The given integral is: ∫x5-x23dx And, given that, u=5- x2    ......(1). Now, differentiate the…

Q: V x2+25 dx ㅇ

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Q: 2 dx (х-3)6 V-x2+6х-5

A: Given:      ∫2x-36-x2+6x-5dx     =2∫1x-36-x2+6x-5dx substitute u=x-3→dudx=1→dx=du…

Q: dr Jo 9+16r²

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Q: Ql. Integrate using Trigonometric Substitution.

A: Let I = ∫x2-1x2 dx By using Trigonometric substitution, x = sec t ⇒ tan t = x2-1  dx = sec x tan x…

Q: Qi show that: dsechu) = -sechu.tanu. de

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Q: 5 dx Evaluate the integral| 5х - 8 - 2 5 dx 5х - 8 - 2

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Q: trakuak the triple Integral

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Q: (a²+x?)¥

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Q: inverse motrix fo fine -2-2Xンこ1 -X, +3X2 t5X, = -2 %3D %3D

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Q: find the product of integration csc(/x²+y²)cot(/x²+y²) A Vx2+y2

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Q: Integrate using substitution. Clearly state your substitution. dx/ sqrt(5-x^2-4x)

A: Given ∫dx5-x2-4xLet I = ∫dx5-x2-4xI = ∫dx-(-5+x2+4x)I = ∫dx-(x2+4x-5)I = ∫dx-(x2+4x+4-4-5)…

Q: 5. J (x+1)/2 dx

A: We know that, 1+tan2θ=sec2θddθtanθ=sec2θsinθcosθ=tanθsecθ=1cosθ

Q: Complez Analysic Using Residues? 24 +1

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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.