25(5 – 8²) s(s² + 25) Y(s) =

Q: Find + 7)(x – 2)dx

A:

Q: (D³ – 3D + 2)y = -7 5.

A: Solve the following

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Q: 7. (D5 – 5D³)y = 24

A: Given problem Given that 7)

Q: 1. (D2 + 2D + 4)y = 8x? + 12e-*

A:

Q: 2a + 3b + 4c =    a=( 2 )        3

A:

Q: L dx x-1 -1 -x²+1

A:

Q: Find f-l (n) for 8ln) = n2-6n and its %3D domarn

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Q: 2x+3 a) S; dx x2-3x+2

A: We integrate the following by using substitution rules and factories the denominator.

Q: 7x d.x 2)3 (1 – x²)³

A:

Q: D2 – 5D +6)y=3xex+2x2 , y(0)=0,y,(0)=1

A: Given differential equation is homogeneous ordinary differential equation. To solve this equation…

Q: S Vi+ V2+3xdx

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: S(4x3 + 9x² + 4x – 1)dx -

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Q: 2 X 2.- (D*- 4D +4)y = x *

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Q: 1. Complete the square to write y = -2 x2 + 16 x – 21 in the form y = a (x - h)² + k

A:

Q: Hp()=D3x -4 and ryr) =2x=5x+1, fincl each Vaule. %3D

A:

Q: 480 62 (2x)/ 14 (3y) 26 a = 16

A: From the image : 3y=48°22x°=360°-220°a=14And,2b=16.

Q: 3-(2x-45y)dx +(5x+33%}) Ayzo

A: A differential equation of type   P(x,y)dx+Q(x,y)dy=0   is called an exact differential equation…

Q: dx (4x²+1)* 2.

A: The given integral is:  ∫84x^2+1dx Consider, x=12tanθ On differentiating both sides. dx=12sec2θ dθ…

Q: x3 dx 10. x2 + 2)

A: As we know that the Power Rule: ∫xndx=xn+1n+1+C ; n≠-1 And ∫1ax+bdx=1alnax+b+b From the given…

Q: a) [(5x4 + 3x² + 2x + 4)dx b) [(Vx² + 7x)dx

A:

Q: 2 |(4x² (4x – 5x + 7)dx

A: To evaluate the integral:∫024x2-5x+7dx

Q: 2x+3 (2x² + 6x - 1)5 S 1)5 dx

A:

Q: (1 1x +15x* – 17x³ – 6x² + 7x – 4)dx -3

A:

Q: 1) Evaluate (6vx + 6x²)dx.

A: Dear student as per our rule we can solve one question in one session. Please post the other…

Q: / (3x - 3)(3x² - 6x +15)4 dx

A:

Q: 1 (d) Last week, Amy walked a median of 7.5 kilometres each day. 1 kilometre = 0.6 miles The table…

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Q: (x3-4) 2. S dx x3+2x2+2x

A: To evalaute: I=∫x3-4x3+2x2+2xdx=∫1-2x2+2x+4x3+2x2+2xdx=∫dx-∫2x2+2x+4x3+2x2+2xdx

Q: +9 J4 (12x² - 8x+10) dx

A:

Q: T. (3x² - 4x¹ + 2)dx -1 -3

A:

Q: 2. Show that (2x + i)(2x– i) = 4x +1 %3D |

A: Prove the equation

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.