If RX 16, XS 8, and XY 15, then ST %3D R X Y T Exs. 10, 11 %24

Q: xp 4x (1)(-2e

A: here we will use exponential theorem for solving and after that apply integration p[roperty.

Q: 6x Sxe хе dx

A: Using the integration by parts, it can be written as follows. ∫udv=uv−∫vdu

Q: 1A×C = 1A × 1c, AX 1C, %3D

A:

Q: 6 dx. 1+ 9x2 Calculate

A:

Q: хр %3D хр if y = In(7x2 + 6y?). Ap %3D Find seng OM

A:

Q: Q#02: Show that 2リー33+5 -- t, esint 3.

A: Some properties of Laplace inverse of a function  Linearity property :…

Q: 6x - y dr dy

A: To evaluate: ∫01∫-yy26x-ydxdy

Q: Evaluate. 4 10x + 1 dx 5x2 + x %3D

A: This is the definite integral, firstly integral will be calculated after that limit will put

Q: 1 xaX xb %3D

A:

Q: if g(x) = fcx)-メ+ Find %3D (5) © D.g

A: Hope the D indicate the differential of the functions.

Q: - Sxy =x- 8y %3D

A:

Q: If OE = OF, then AB 2 CD. %3D

A:

Q: xdx 2. 3-x

A:

Q: dy ー1

A: Given:

Q: 8 - 128x V81 - 64x2 "xp-

A:

Q: eva dx

A: Given query is integrate the expression.

Q: ** 3y = 8 %3D

A:

Q: 2x X 5) i dydx y 1 x

A:

Q: 48 64

A: The expression for ∠MCA is,

Q: x dx

A:

Q: x* +2y* %3D 3

A: Given differential equation is homogeneous do put y =  vx

Q: If a = 3 and b= 6, then -a+ 2b = 3. %3D O True O False

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Q: 2 6² 6² S (3x + 4y) 5dxdy 0 Find

A: We need to evaluate :

Q: Simplify. (10 – 4)! (10 – 4)! =

A: Given : (10-4)!

Q: i= (2,-1) Suppose %3D and Find 3 - 2ui.

A: Given vector

Q: xdx Vx4+1

A: We have to evaluate  ∫x dxx4+1. We know,  ∫dxx2+1 = lnx+x2+1 + C   or,   sinh-1x + C

Q: 8. %3D 6. %3D %3D 13 8. II II

A: Thanks for the question :)And your upvote will be really appreciable ;)

Q: If x = -4, then -(-x) = 4. O True O False

A: Solution: The objective is to determine the which option is correct

Q: Find Hhe the function f(2) and its erder for zero

A:

Q: 3. e2In 2x %3D 4x. B 2r. 4x D In 2x.

A:

Q: LetvER such that M=2 and uLv . Then

A: Given : u→,v→∈R4 such that ‖u→‖=2,‖v→‖=5  and u→ and v→ are perpendicular.