Question: Given the equation: e^-x^2 (1 + 3x^3) = 1 (i) How many roots does the equation have? (ii) Plot the function over a range of

 Given the equation: e^-x^2 (1 + 3x^3) = 1 (i) How

Given the equation: e^-x^2 (1 + 3x^3) = 1 (i) How many roots does the equation have? (ii) Plot the function over a range of x values to show the roots. (iii) Use the Bisection method to find each of the roots, accurate to 4 decimal method fails, explain why. Use the MATLAB minimization function fminbnd to find the minimum values of the function y = e^-x^2 (1 + 3x^3) - 1, in the range x = -5 to +5

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