Short Answer
Consider the following initial value problem on the interval [0, 1]
Approximate the solution y(t) at t = 2.5 using the fourth-order backward differentiation formula with step size h = 0.05. Using the Runge-Kutta method you are provided with some initial Yn values to start the fourth-order backward differentiation formula.
Y1 = 2.157777
Y2= 2.3322791
Y3 = 2.5253944
Use the fourth-order backward Euler differentiation formula to compute the following approximation. Express your answer accurate to 6 decimal places.
Y4 = ________
Correct Answer:

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Correct Answer:
Verified
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