Solve the given Ordinary Differential Equations (ODE) by using the method of separation of variables ey sin(0) ysec (0) This ODE will produce and implicit solution. dy de Solve the above problem through the following steps: 1. Separate the equation. 2. Integrate both sides (LHS and RHS) of the resulting equation produced in point 1 above (Hint: RHS - use substitution rule of integration and LHS- use integration by parts). 3. Write down the solution of the ODE.

Q: 6- y" + 4y = cot(t)

A: Given:        y''+4y=cott        4yt+d2dt2yt=cott The differential has the form        y''+py'+qy=s…

Q: Solve by using Homogenous differential equation method: 3- dy dx = 3y - x + tan(14)

A: y=xsin−1(Cx31​)Explanation:

Q: Solve the exact differential equation ( - 2 sin(x) – y sin(x) + 4 cos(x))dx + (cos(x))dy = 0 where…

A:

Q: SOLVE THE DIFFERENTIAL EQUATION, d²y d²y -y = USE THE METHOD OF VARIATION OF PARAMETERS sinh 2x

A: Please find attachment

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Q: product rule to 3. Use the substitution uy to solve the differential equation xy' + 5y = 3ay

A:

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