. Given the differential equation below, find the solution using Laplace transformation. The parameters R, L, and I, are constants that are related to the resistance and the inductance in an RL circuit, and current I, is applied at time t = 0 to the circuit in series. It is the function you have to solve for and it corresponds to the current in the inductor. Initially IL (0) = 0. LI + RIL(t) = RI, (a) Give an expression for IL(s), where C{IL(t)} = IL(S), (b) Give an expression for IL (t); the solution to the differential equation

Given the differential equation below, find the solution using Laplace transformation. The parameters R, C, and V, are constants that are related to the resistance and the capacitance in an RC circuit which is discharging. Vc is the function you have to solve for and it corresponds to the voltage across the capacitor. Initially Vc (0) Vo. RC dvc + Vc = 0 (a) Give an expression for Vc(s), where L{Vc(t)} = Vc(s), (b) Give an expression for Vc(t); the solution to the differential equation

Q-1) Solve the following Bernoulli differential equation. 1² X dy y dx X

What’s the answer?