Solve for x then find m2T R (9x-17)° (4x+28)"| T

Q: et - Low e² + 3dt et +3 tana 2. G(x) =

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Q: Q6. Find the general solution using variation of parameters of y"+ 4y 8tant %3D | 2

A: To solve the differential equation:

Q: Solve y'(2.5) given y = x^3 - x for h = 0.05, h = 0.01 using: a. forward diffference b. central…

A: To solve the problem we first write the formula of approximating derivative by forward difference,…

Q: Use the method of reduction of order to find a second solution to ty'" (6t- 4)y' + (9t – 12)y = 0, t…

A:

Q: solve for y in terms of t or x, as appropriate.

A: The given equation is lny-30=5t.

Q: y = 3t 1+t³ X= 3t 31² 1+t²³

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Q: – kz = 0, -z= 0, solution then

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Q: dy x(x+ 1) Solve and find the particular solution when y(1) = 3 %3D dr

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Q: (x) + Find the general solution аху- х+у о у-xlncxЈtc 2 x² Ў= х²-хутуг у-х- х Нихте з y = x + y + y…

A:

Q: y= 2csc , for x in [- 27,0) U (0,2r] 4

A: We will convert y in terms of x

Q: Solve for y in terms of x. 16x+4/3y=15 Y= What is step by step procedure to solve.

A: Solve for y in terms of x. 16x+4/3y=15 Y= What is the step by step procedure to solve?

Q: Find a (real) general solution. y" + 2y' + 2y = 4e¯* sec³x

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Q: B. ty" – (t+ 1)y' + y = t?

A: Answer is mentioned below

Q: How do I solve T=I/PR X 360 for "R"?

A: The given equation is

Q: Solve the equation for x, where x is restricted to the given interval. csc 4x, for x in -.0) (0 8

A: Given, y=14csc4x for x in -π8,0)∪(0,π8  Take y=14csc4x Multiply with 4 on both sides, we get…

Q: Given that d²y 2. +y =0. dx2 Show that y = x is not Solution a

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Q: Find the solution to y'=√2y satisfying y(0) = 20.

A: The equation y'=2y is the differential equation, hence the solution of the differential equation is…

Q: Using the variation of parameters, find the particular solution of (D2 +1)y = secx

A:

Q: Solve the equation on the interval 0s0< 2n. 4sin20-3 =0

A: Given,           4sin2θ-3=0

Q: Find the general solution using the method of variation of parameters (1) y" + 9y = 12 sec 3x

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Q: Use variation of parameters to find the particular solution to y'' + 5y' + 4y = 2e-34 Y(t) = […

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Q: y' = x3 – 2xy %3D

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Q: Solve for y. 4(y-k) =C y

A: Detailed solution is given below.

Q: Solve for x: 4(x-5) =D9y 8. %3D x = [?]y + [ ]

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Q: Solve using the method of variation of parameters: y" + 9y = 12 sec 3x. %3D

A: Solution :-

Q: Solve for y, where y is a real number. V6y-2 /9y-8 If there is more than one solution, separate th…

A: We know that  If  √(x+a) = √(b+c) Then squaring both sides x+a = b+c Then we find x x = b+c-a

Q: Find the solution to y - x+t y' = y if r(0) = 5 and y(0) = 4. %3D

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Q: Obtain the general solution unless otherwise instructed 2. y - y' - x = 0 Ус = Ур y =

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Q: Use an appropriate substitution to solve the equation z15 and find the solution that satisfies y(1)…

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Q: Q1: using variation of parameters to solve: * y"' – 2y" – 21y' – 18y = 3 + 4e-t %3D

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Q: Solve the given DE using 3 possible solutions: x³-2y³ 3.xy-2 ||

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Q: j(x) = 2f(x + 1) + 4

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Q: solve for y in terms of t or x, as appropriate.

A: given: lny=-t+5 we have to solve for y in terms of t or x, as appropriate

Q: Q2\Using the variation of parameter , find the solution of: y'+9y= sec3x

A: Particular solution by variation of parameter where W is wronskian of y1 and y2.

Q: Use an appropriate substitution to solve the equation 9. y3 %3D 13 and find the solution that…

A:

Q: Find the particular solution 3у %3 х3 — 2ху; when x %3D1, у %3D1. = x 2xy; when x = 1, y = 1.

A:

Q: Mxy'+ (1-x)y xe* %3D

A: The general form of linear differential equation of first order is,    dydx+Py=Q…

Q: ) Find the general solution to y" – y' – 2y = 3x + 4. (Be sure to find the values of the…

A: i have find Complementary function and particular integral, the general solution is the sum of them.…

Q: Y'+ 4y' + 4y = te² %3D

A:

Q: Solve for the exact solutions in the interval(0, 2x). If it has no solutions, respond with DNE.…

A:

Q: Solve method of undetermined coefficients using (D+AD+8)Y 3X t, z 13e +50X when x-0, y=0, Y=D0 ゾーo

A: Given that, D2+4D+5y=13e3x+50xwhen x=0,y=0,y'=0

Q: (x² – 1)y" + 2y' – (x – 1)(x + 1)² = 0

A:

Q: Q1. Solve y +8y" + 16 y=-sin x

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Q: (x² – 1)y' + 2y = (x + 1)² %3D

A: Given: x2-1y'+2y=x+12

Q: Revolve y=x2 , y=1, and x=0 about x=2. Solve with both the shell and washer methods.

A: Using shell method and washer method, volume is evaluated.

Q: Solve the simultaneous equations y = 1 + 3x – x2 and y = 3 – x graphically. %3D fom

A:

Q: Find the solution to = y 16x + 6y if r(0) = 0 and y(0) = 3. r(t) = help (formulas) y(t) = help…

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Q: -1+ 2x 11 If PR = 3x + 3, solve for x. %3D Our answAwer R.

A: PR=3x+3   PQ=-1+2xQR=11

Q: Solve the DE by Variation of Parameters (D³ + D² – 2D) y (0) = 0.4, y' (0) = –0.4, y" (0) = -0.4

A: The Symbolic form of the equation is D3+D2-2Dy  =4e-2xcos x Auxiliary  equation is D3+D2-2D=0…

Fundamentals of Trigonometric Identities

Trigonometric Identities are the equalities that involve trigonometry functions and hold for all the values of variables given in the equation.