Q2: Given X =t +2x- +3u ди Find Xe 2

Q: 2e^xdx-3e^ydy=0   Find y and y'.

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Q: Find d2y/dx2 implicitly in terms of x and y.

A: Implicit differentiation involves the treatment of one of the variables as a function of another and…

Q: (1) If x=t*2 +1and y= t*3, then the second 3 (4t) Option 1

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Q: Find x if TP = 2x +1 and TO = 3x- 5 R V U P.

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Q: Q2 Find the general solution of y" + 5y' +6y = 4e +5sin .x.

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Q: (a) (Xn+r)nzo for fixed r≥ 0,

A: Markov chain: A Markov process with discrete time and discrete state space is known as Markov chain.…

Q: dy If y = V2-x, then find de 10. A 2-x 1 В 2/2-x 1 C 2-x 1 D 1.

A: Given y = 2-x we have to find dydx.

Q: Use variation of parameters to find the particular solution to y'' - 7y' +12y = 3e³t Y(t)= Preview

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Q: dy Suppose that 2r² – xy + y² = 1. Find dr

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Q: If y = (x? – 4)2 - 2arc sec find y'. 2' Vx² – 4 Vx² – 4 1 Jx² – 4_ 1 4 A. В. C. +- D.

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Q: Which of the following is not a solution to d'y dr2 4y +1

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Q: Find dx2 d²y if x = 3cos4t and y = 6sin4t. %D

A: Eliminate the variable t and form a equation in x and y only than take two times derivative.

Q: Q.2 JJR ex2-2 dxdy, where R between x2 =-y, y = 0 and x = -3 , y = -9

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Q: Not sure how to start problem

A: Given functions are We find g(f(x)) by replacing x by f(x) in g(x)

Q: B2. Evaluate (x? V1+x dx by using substitution method.

A: Integration

Q: %3D 3. If GH = 7x + 18 and JK = 81, find x. H G 丰 K 廿 世

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Q: findthe solutionof the differenta eqration- dy 2X+y-) X 4X+2Y+5

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Q: Q3) If f(x, y²) = x² + y? + Vxy find : af (x?y) and L(x?y) ду ax

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Q: x3y5 Q3: Let x = 2 ± 0.005 ,y = 10 ± 0.01,z = 20 + 0.01 find u = %3D And fined the error ?

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Q: Q3) If y² + xy = 1, find y" at the point (0, -1)

A: We will differentiate twice and find the value of y" and it will be equal to,   - 1/4      The…

Q: Q.2 a- If w=xy+ find y2 +1 a²w a²w and дхду дудх

A: Solution Part A  Given. w = xy+eyy2+1  We have to find ∂2w∂x∂y   and  ∂2w∂y∂x

Q: Find dy/d 5x²+xy+ N9 - Say %3D =D0

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Q: Q3/ Find if x = z³ – z² + 3z and z = Vy² – y dy

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Q: 11. x = 2t – 2 and y = -t + 2 for 0 <t < 4 | Domain:

A: In this question we have to find the Domain.

Q: Use the diffecential equation dy= and the initial condition. y=(9)%3T. Fad funchion of 81.

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Q: 3 S(x) = 6x² + x – 7 Find the coordinates of the point of inflection on and prove that it is a point…

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Q: Suppose that 4x² + 2y² = t² and y=tsin 0. Find ду (27) ət 0 and at ?x

A: The given equation is y=tsin θ. Consider sin θ is a constant term. Differentiate the equation y=tsin…

Q: Evaluate [ T 1-x² x² + y² dydx.

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Q: 2- Show that: 2 J1(x) = (-1)m x2m+ (2m + 1)! m=0

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Q: 4. Let X e R"×m Show that XTX > 0. nx

A: Note: Since we are not allowed to provide you a handwritten solution, we have provided you a typed…

Q: y = x2 - 2x over the interval (0, 2]:

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Q: Q6 Find dy, if y- +++

A: Given :y=xxx

Q: 5. (D2 – 5D + 6)y = 18x2 + 12e2* (Assume yp = Ax² + Bx + C + Ee2x)

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Q: Q3) If f (x, y²) = x² + y² + Vxy find : af(x².y) and f(x?y) ду ax

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Q: dy Find the general solution of xy + y² dr x2

A: According to our guideline, we can solve only first question of multiple question.So, here we solve…

Q: Find the solution. dy 31 +9y=2ty 5/3 dt

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Q: v x +y = 2xy + 4x; at x = 1 and y = 3

A: Since you have asked multiple question As per our policy, we will solve the first question for you.…

Q: Q2(a). Evaluate 1 t4+9 dt 0 t4+9t2

A: solution is given below

Q: a2z + əx2 a²z If z = In(x? + y²), find ду?

A: Find ∂2z∂x2+∂2z∂y2.

Q: Q2/ Evaluate f S (x² -2yx)dxdy using two point in x - axis and three point in y- axis.

A: The solution is given below

Q: 4. y = vx + 2 x,for-

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Q: In OJ, GH = 9, KL = 4x + 1. Find x. R 7. G 5' 5.

A: The objective is to find the value of x

Q: dy Q 3-Find t=3 if y+ 4x2 = 7, x+ %3D

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Q: = -4rt ; when t = 0, r = ro 1. 2. xyy' = 1+ y? ; when x = 2, y = 3

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Q: 3) Find y' if y = Vx+1(2-x)5 (x+3)7

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Q: Ex3) show That y= ē" is Solution Lor y+y`-2y=o

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Q: d²y Find if x = t – t2 and y =t – t3 dx2

A: Given:

Q: x2+5x+4 If y(x) = In find y' (x).

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Q: dy if y = In dæ 3x + 2 \ 1/4 22. Find x2 – 5

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Q: Find dy for the given values of x and Δx. y = 6x3 - 7x ; x = -3 and Δx = 0.3 .

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