Exercises: Find the ordinary differential equations whose solutions are given; i) Solution (x+c)² + y² =c² "1) Solution y = (c²_x²) 1/2? iii) Solution y=c?té²t +c?e²t iv) solution y=c?sin(2x+cz) ? / ODE? ODE? ODE) ODE?

Exercises: Find the ordinary differential equations whose solutions are given: i) Solution $(x + c)^{2} + y^{2} = c^{2}$ , ODE? ii) Solution $y = (c^{2} ? x^{2})^{1/2}$ , ODE? iii) Solution $y = c_{1} t e^{? 2 t} + c_{2} e^{? 2 t}$ , ODE? iv) Solution $y = c_{1} sin (2 x + c_{2})$ , ODE?

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Exercises: Find the ordinary differential equations whose solutions are given; i) Solution (x+c)² + y² =c² "1) Solution y = (c²_x²) 1/2? iii) Solution y=c?té²t +c?e²t iv) solution y=c?sin(2x+cz) ? / ODE? ODE? ODE) ODE?

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Exercises: Find the ordinary differential equations whose solutions are given: i) Solution

(x + c)^{2} + y^{2} = c^{2}

, ODE? ii) Solution

y = (c^{2} ? x^{2})^{1/2}

, ODE? iii) Solution

y = c_{1} t e^{? 2 t} + c_{2} e^{? 2 t}

, ODE? iv) Solution

y = c_{1} sin (2 x + c_{2})

, ODE?

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