re4 1 2 e² x ln²√x dx

Q: 1 dxdy (2x+3y)² 2

A:

Q: (1+x)*dx X

A:

Q: 3 2x dx 2? - 4х + 5 C. 2)

A:

Q: dx 4. S; x2Vx2-1

A: Given: I=∫dxx2x2-1   ...1 As we know that; The trigonometric identities; 1). sec2x=tan2x+1 2).…

Q: (4x3-6х) dx 3. S x*-3x²+2

A: ∫4x3-6xx4-3x2+2dx we know that∫f'(x)f(x)dx = ln|f(x)| +cf'(x) =4x3-6x , f(x)=x4-3x2+2

Q: 2x3 dx 2x2-4x+3 3.

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Q: Simplify. 5(x2+ 2x − 10)

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Q: の 2dx (3×+12メ-15) ー2

A: Given I=∫23x2+12x-1512dx

Q: f m/KJL = (3x + 2)' and mZKLJ= (7x-32)', fir %3D K M

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Q: x dx

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Q: 4 j (2²+V/F) 2√x dx

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Q: x5 dx 3 (36x2 + 1)7

A: I am attaching image so that you understand each and every step.

Q: dx 4x2- 4x+5

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Q: √(√√x6 + 8 √√x³ − 10 √x4) dx

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Q: If sin(-s) = 15/17, and < s< 2T, compute the following. (Enter your answers in exact form.) (a) sin…

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Q: dx (4x?- 9) 3½

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Q: x²dx a. V2x-x2 x2 dx b. 1-х6

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Q: x dx 5- 4x2 .

A:

Q: 3. S dx xVx6 – 1

A: Here we have to solve the given integration.     ∫dx/{x√(x6-1)}

Q: √x√√7-x² d dx - S

A:

Q: ∫(5√x−3x2+2x4)dx

A: Explanation: Given that,  ∫5x-3x2+2x4dx       Formula used: ∫(f(x)+g(x))=∫f(x)dx+∫g(x)dx

Q: IT 5tan(3x) dx 12

A: Given ∫π12π95tan(3x) dx

Q: x 2 dx + 4x +3

A: Perform integration

Q: 4x Find dx 5 + 2x2

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Q: d? dx² 3-2х (A 4x 5/2 3-x B 4x 5/2 3+x 4x 5/2 3+2x (D 4x5/2

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Q: х — 2 dx 4x2 + 4x + 1

A: We will use substitution and arrangements of terms to solve this integral

Q: dx 4-9x²

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Q: Calculate √√3 8 2 1/√3 1 + x² dx

A: Given ∫13381+x2 dxTo evaluate the integral:

Q: I. Evaluate x² +6 12 x³ + 3x dx.

A: Given, Evaluate ∫x2+6x3+3xdx