Solve the following ODE, y' + 2y = x+4, y(0) = 1 using. a. Approximate y (0.4) second order Runge-Kutta with h=0.2 and y(0)=0. b. Using the previous results use Adam-Bashforth(predictor) two step explicit method in conjunction with Adam-Moulton two step implicit method (corrector) to approximate y (0.8) with h=0.01 c. Use MATLAB to approximate and plot the solution from x=0 to x=1 using 2nd order Runge-Kutta with h=0.2 and y (0) =1

How to solve kmap of boolean expression of truth table of table listed in the image below

An oscillating current in an electric circuit is described by i(t) = 9e cos(2rt) where t is in seconds. Use False Position Method to determine the value of t such that i=3.5. Plot the graph of the function to develop your initial guess. Terminate your computation when the approximate relative error falls below ɛs=10°. Give the results in a table.

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Given the following Boolean Function: F(w,x,y,z) = Σ(8,10,12,14) Show the function in the truth table in column F. 1. 2. 3. 4. 5. 6. Determine the minterms, and create the SOP expression. Determine the maxterms, and create the POS expression. Create the Karnaugh map (K-Map) for the Function, complete the groupings, and determine the minimized expression. Draw the logic diagram for the K-Map minimized expression. Verify the K-map expression is equivalent to the original function using the truth table provided (showing all the steps to reach the outcome).

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Using Karnaugh Maps, simplify the following Boolean Expression: T = ABC + AC + AB + ABC +ĀCD + ABD given that B cannot be 1 if C is 0.

Write a truth table for the following equation

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Simplify the given Boolean Function using Quine McCluskey Tabular method Y (A, B, C, D) = ∑m (0,1,3,7,8,9,11,15) ?