X+4 -2x2 - 14x - 24 1. f(x) =. Holes: Vert. Asy: Hor. Asy: x-int: у-int: Domain

Q: 2 dydx + f(x, y)dydx

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Q: (2x dx Eva) uate the Integrad 2メ ex

A: Given, ∫2xexdx

Q: 2 y

A: According our guidelines i solve only first question.For second solution please resubmit again…

Q: 4 Inx b) Evaluate x'dydx by first reversing the order of integration.

A: Solution Given ∫04∫0ln xx2dy dxwe need to evaluate by first revesing the oder of integration

Q: 2. y(3x* + x°y$)dx – 2x°dy = 0 (use integrable combination only) -

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Q: 0. Inx dx -2

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Q: Find the total differential. z = 5x3y9 dz =

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Q: -Svau Using Integration By Parts, x Arcsec 3x dx = uv- - Svau- Find uv- x² Arcsec 3x dx V9x2 – 1 o 1…

A: Here we have to solve the integration by using integration by parts.

Q: 1. 3(3x2 + y²)dx – 2xydy = 0

A: According to our guidelines we can solve only the first question. Please re post the other questions…

Q: Find general soulution (x+1)dy/dx +(x+2)y=6xe^-x

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Q: 3. S sec z tan z dz 2 2

A: Given: 3.∫sec23z tan23zdz

Q: Q5. (a) Evaluate the integral using integration by parts rule if fx'sin' 2x dx (b) Express the…

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Q: Evaluate the integrals using partial fraction 3y²-y+! S y³ - y² dy

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Q: Evaluate the integral. 1//3 3earctan(y) dy -V3 1 + y2

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Q: dx - Evaluate V4x' +9

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Q: Q3) Reversing the order of integration 2 y² sinxy dy dx

A: Explanation of the solution is given below...

Q: Sx9'de 1. Integrate:

A: Given :

Q: 3. (x²+x+4) dx

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Q: Using Variations on the substitution method Find the integral

A: To evaluate integral ∫xx+1dx Let x+1=t Differentiating both sides with respect to x,…

Q: dx ¤(x+2)²

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Q: 02:- By using integration by part, find :- (Choose two only) 2-f Inx (x') dx

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Q: S csc“(3y)dy

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Q: Find the indefinite integral using the Chain Rule/U-substitution. 6x dx x2+5 3. 4. S 7xv3x² + 8 dx

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Q: he integra = 3/2 is dz Z-2

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Q: 4 dx 7). S x4-1

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Q: (12z – 12z2 + 71z – 77 Integrate: 4x2 + 25 - la( |42° + 25|) – arctan X + C

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Q: Find the general indefinite integral. (Use C for the constant of integration.) ∫3v(v2+4)2dx

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Q: 4 Use Gaussian Integration (4-point form) to approximate x2sin(x)dx

A: Using 4-point formula the given integration is solved.

Q: 2x – x3 1. Evaluate dx. (r – 1)²(x²+1). -

A: we want to find the value of the given integral I=∫2x-x3(x-1)2(x2+1) dx

Q: dx 62 + x² Integrate:

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Q: Solve using the integrating factor by inspection  (2x²y - y²x + yx) dx + (3x³ - 4x²y + 3x²) dy = 0…

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Q: THE AREA BETWEEN THE CURVES 4 y = x²³² AND y ²³ = 4X IS REVOLED 2 ABOUT THE LINE X= -1. SOLVE FOR…

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Q: I Eliminate the arbitrary constants 1. X = y=at + bt² - Int,

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Q: V9x² – 5 - dx . .2 fact to determine the integral 9x?

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Q: y^2(1-x^2)dx+x(x^2+2x+y)dy=0 solve using integrable combinations

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Q: 4d.x To integrate the first step is to decompose the integrand to

A: Integrand is decomposed into fraction.

Q: dy Use an appropriate technique to find dx from x² + y² = (2x² + 2y² -x)*.

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Q: Evalute Sofy ex* dxdy by first reversing the order ex² 3y integration.

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Q: Se²(x² + 2x dx by using the integration by parts. Q4 Evaluate ,2x

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Q: 2 dax (x³-5)3 5)3

A: Please refer the attached image for complete solution.

Q: f(x) = _-2x² – 6x – 4 х2- х - 2 Holes: Vert. Asy: Hor. Asy: x-int: у-int: Domain

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Q: y(x^2+y^2-1)dx+x(x^2+y^2+1)dy=0 solve using integrable combinations

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Q: Sudv= 2x)dx can be evaluated using integration by parts of the form v=uv

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Q: . Use separable equations to find the general and particular solution of xy dx – (x +

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Q: Solve using integrable combination technique only: (x^2y^3−(6+1)y)dx+(x^3y^2+(9+1)x)dy=0

A: Solve using integrable combination technique only: (x^2y^3−(6+1)y)dx+(x^3y^2+(9+1)x)dy=0

Q: (B): Find the integration by using substitution method √x√2x-1 dx

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Q: V4-x² E Evaluate the double integral (x² + y² )°dydx.

A: Convert Cartesian coordinate system into polar coordinates system.

Q: Determine the constant of integration of f (x) = S (15z* – 3x²) dæ if ƒ (1) = 4?

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