How to find the constant C for this diff. equation?
The initial conditions given are y(0) = 1.
The equation is F(x, y) = 2sin(4x) + x3y4 - 5y
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Find the constant C given the initial conditions for this exact differential equation of form F(x, y) = C.
Solve the following differential equation with given initial conditions using the Laplace transform. y" + 5y' + 6y = ut - 1) - 5(t - 2) with y(0) -2 and y'(0) = 5. 1 AB I
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e differential equation y 0 + y = 1 2−x with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. please help me, thanks so much Consider the same differential equation y' +y= with the initial conditions y(0) = 2. We wish to approximate y(1) using another method. (a) Use the method of series to by hand to find the recursion relation that defines y(t) = 2*, QmI" as a solution to this differential equation....
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