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Consider the following second order differential equation
d2y/dx2 + ady/dx + by = c
With the initial conditions
y(1) = k1, (dy/dx)x=1 = k2
Reduce the second order differential equation to a system of first order differential equations and solve the equations using the FOURTH ORDER Runge-Kutta method for simultaneous equations, to evaluate y(1.2) taking h=0.2 and 0.1, using the following marked data:
• Use MATHEMATICA to improve accuracy of your results taking h=0.05, 0.025 and 0.0125. Attach your Mathematica sheet with your worked solution sheets.
• Specify the accuracy of your calculations in significant figures. All steps in your calculations must be shown in complete detail.
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Consider the cubic equationax3 + bx2 + cx + d = 0, (1)where a, b, c, and d are real input coefficients. Develop a matlab program to find all roots of equation (1) using the appropriate methods. Your program can not use the matlab built-in functions f..
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