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Q: J _3(x) =J3 (x) %3D

A: We use the property of Bessel Functions to answer the given question.

Q: ey+y°.

A:

Q: (i): f(x) = 6xsin 5x, – n<x < t. %3D

A:

Q: cransform of 3(t-2) u(t –

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Q: What is the need of y=mx+b

A: The need of y = mx +b is given in the next step.

Q: y = secx means where x and sys

A: Given, y=sec-1x

Q: mation 9. y'-y = 2te²¹, y(0) = 1 2

A:

Q: Find y' and y". y x In(x) у" y'"

A: To find the first and second derivatives of the given function

Q: make outbound JÄ x -4/3B = -12Ã ·B Jän; B A 0 = the corner achieve True false

A:

Q: intersecting tiner (xs+2t y +t 20646)and x=3-t ye2 2011+2t).

A: Concept which used in next step : Equation of plane passing through (x1,y1,z1)&amp; having direction…

Q: Differentiate.

A:

Q: f (x, y) = 169 x² + y² at (-3,2).

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Q: J 5(x) =-J5 (x) ulgn O ihi O

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

Q: erify the result C(X"X) = C(X") for %3D x-(; ) X = -1 0 %3D

A: We have to solve given problems:

Q: R V In ORSTV, VT RS = 4(x 3x 1, TS 2х + 1, and %3D 2). Find the value of x.

A: Parallelogram: In a parallelogram opposite sides are equal. In parallelogram RSTV , VT=3x-1, TS=2x+1…

Q: 3. Using the definition find y' y = x* +x+1

A: Given function: y=x4+x+1

Q: J 5(x) =-J5(x) ylgn O İhi O

A: We have to solve given problem:

Q: 13. y = 5 – Væ, x = 1, x = 4 and the x-axis.

A:

Q: hup lict funcrion F(xig) = x?y -eto =0 P(e, 1) Find y" (e) = ?

A: Here to use implicit diffrentiation method for solving the problem

Q: y(t)+5 y(t)+4y(t) = 2e" -21 %3D

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Q: gA y = 2sgn(x+2) san • %3D

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Q: Evaluate. Vx dx x* dx3 (Use C as the arbitrary constant.)

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Q: lim ( Vy? – y) y² + y +1 – y00

A: limy→∞y2+y+1-y2-y

Q: хр %3D S + X хр Find at (-7, 1) if xy: %3D (Rou

A: We have to find dy/dx   at (-7, 1)

Q: nctions at the indicated points of each (i) x = 1, (ii) x = 2 and x = 3/,.2(

A: f is continuous at x = 1 f is not continuous at x = 2 f is continuous at x = 3/2   The detailed…

Q: Find the intersection Point of the two Paint fo)=X, f6= OS (x) %3D

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Q: J 5(x) =-J5 (x) ylgn O ihi O

A: See solution below. We used properties pf bessels function.

Q: =X C R

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Q: f(x,y) = VE +

A: Given :     fx , y =t+1t

Q: uestion hat is y' (x) when y(x) = (4x³ + 6x)*?

A: * Logarithmic function property : ln ( an ) = n ln ( a ) * Product rule of derivative : ( f • g )…

Q: Seatwork: Find the y'. 1. y = 5e2x 2. y = ex²+2x-1 3. y = x In Vx 4. y = 5ln x 5. y = In () x+1 'x…

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Q: ty" – t(t + 2)y' + (t + 2)y = 0, %3D

A:

Q: Find y' and y". y = In(x + V6 + x2) y' = y" =

A: we have to find derivative

Q: 18. y (1+x) 19. y Vx

A: We have to solve given problem:

Q: (а) у"— (а + В)y' + аBy %3D 0 (а + B)

A: Answer as follows

Q: Cov(x,y)=v(y) if x=y True False оо

A: Given problem Given that   Cov( x,y ) = v( y ) if x = y Ans) True First Option

Q: -(x-3)+(y+1) = 49 %3D Center: Radius:

A: As per the company guidelines we can solve first question. I hope that the given solution will help…

Q: olve (x² + 2y²) = xy ; y(1) = 2 da

A:

Q: Perform convolution of h(t) and x(t) = (r(t) +r(-t)){u(t + 2) - ust - 2)1 %3D

A: Graph of x(t) is:

Q: y10) f(x, у) %3D In x9

A:

Q: I Y=t5メPYove th y-2(21くるど

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Q: y = x"-9 (x 20) X=0, y=D, about the Xaxis %3D

A: To find the volume of curve , towards the rotation about x - axis.

Q: lim (2,y)→(1,1) 2a2 – ry – y? 2² – y?

A: Evaluate the limit

Q: Using a suitable variable change find

A: Refer to the question we need to solve the provided integration of region using a suitable variable…

Q: Solue For X: Y= Xト メ+xt Ixt

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Q: Find fxx it fixy)= x?y+e* +ysm X

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Q: Find the exact values of x and y. (x, y) = X

A: Solution: Consider the given triangle ABC. The objective is to find the values of x and y…

Q: Find y'' of y(x)=C1sin2x+C2cos2x. Please explain

A:

Q: f(x, y) = /4x? + 2y² f-( – 3, 1) = |

A:

Estimation

A new framework of data analysis where the new statistical methods are used for interpreting the results and analyzing the data is known as estimation in statistics.