3-2 P. (4a² b)x3(ab ³) ==

Q: dx 2. 16e* +e-*

A:

Q: (8x³ - 15x2 + 9) dx

A:

Q: Find -2 (4x3 + 12x² - 2)dx

A: Evaluate the difite inetegral: Formula used:

Q: 3 fx²³√₁² + x² dx X 2 a

A: Sol

Q: (8 + 5i) – (2 + 3i)

A: Given : (8+5i) - (2+3i) To simplify the given expression. Here we  will use-…

Q: 3 2x dx 2? - 4х + 5 C. 2)

A:

Q: S (3×÷12x -15)% 2dx +12メ -15)2

A: Here we have to find the value of     ∫ 2dx/(3x2+12x-15)

Q: 5а? + 36х + 45 dx d. x2 (x2 + 9)

A: We will solve the problem.

Q: 1. Simplify y'y3 2. Simplify 7. 4.

A:

Q: B S x4+5x³-6x² +18 x³ + 3x² dx.

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Q: X +5 ×ラン2x?+x メP

A:

Q: Evaluate: 1₂ ნენ 76 + 3 dx 11

A:

Q: 6. Evaluate (9-4x2) dx

A: We need to use Trigonometry substitution to solve this integration  and we use formula  2cos2x =…

Q: 3 2. x1 + x² dx

A: Definate integration

Q: ∫(7x3 + 19)4 21x2 dx

A:

Q: Sx ³√x²+4 3 S

A:

Q: d (ae dx 3lnx 3x -

A:

Q: の 2dx (3×+12メ-15) ー2

A: Given I=∫23x2+12x-1512dx

Q: Suaef(Ox-tan(Sx-) dx 2 2

A: Given:

Q: 2. DIVIDE (2+5i) by (4-i)

A: Perform division

Q: I dx 66. x4 +1

A:

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

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

Q: (4x² – 5x)5(8x – 5) dx

A:

Q: √(√√x6 + 8 √√x³ − 10 √x4) dx

A:

Q: +00 b) dx x2 +9

A: Given that: ∫0+∞dxx2+9

Q: Divide. (172-12:) - (-22') 3 4

A: 17z3v4-12z2v-2z3v4 To simplify , divide each term by the denominator…

Q: dx √81+16x² S

A:

Q: 3√3 dx √3 x² √√x² +9 2

A:

Q: Evaluate:

A: Given

Q: √x√√7-x² d dx - S

A:

Q: V25x² – 4 dx 8.

A:

Q: What is the remainder when 3x – 2x +x - lis divided by (2x – 1) ? : 5 С. 0.625 8 3 d. 0.375 8

A: Two polynomials can be divided using long division. This is possible only if a polynomial is divided…