Question 1 Solve the following differential equation: dy = y + 4y" dx for n = 2 Question 2 Consider the initial value pr
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Question 1 Solve the following differential equation: dy = y + 4y" dx for n = 2 Question 2 Consider the initial value pr
Question 1 Solve the following differential equation: dy = y + 4y" dx for n = 2 Question 2 Consider the initial value problem: y' = 4x + 2y, y(1) = 2. Use Euler's method to obtain an approximation of y(1.4) using h = 0.2. Question 3 Verify that given two-parameter family y=ce2v + cze 2x is a solution of Y" – 4y = 0. Find the solution of the IVP y" – 4y = 0, y(0) = 1, y'(0) = 0.