Question: The solution y(t) consists of two exponential terms defined by the following equation y (t) = A e^-m_1 t + B e^-m_2 t a. We

 The solution y(t) consists of two exponential terms defined by the

The solution y(t) consists of two exponential terms defined by the following equation y (t) = A e^-m_1 t + B e^-m_2 t a. We want you to write a MatLab script for plotting y (t) versus t for 0 Lessthan t Lessthan 10 in steps of 0.01 using A = 8; B = -9 m_1 = 3 and m_2 = 4. This Plot must be Include in the lab report, you must explain your plots. b. Now, you want to modify the script above to study the effect of variations in the coefficients (A and B) of the two exponential terms. The new graph should contain multiple curves base on the experimental coefficients, create an array of coefficients including the following pairs: (-.8, .9), (.8, -.9), (-8, -9). You need to plot using each number and a combination of them, all on the same figure. c. Finally, you want to modify the script above to study the effect of variations in the exponents (m_1 and m_2) of the two exponential terms. The new graph should contain multiple curves base on the experimental exponents similar as b. but replacing the exponents use the following (m_1, m_2) pairs: (.3, .4), (.3, -.4). (-.3, -.4). You need to plot all on the same graph with appropriate legends and axis labels

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