Consider the definite integral (a) Approximate the definite integral using equal width subintervals and (i) the Trapezoidal Rule. 54.310893552517663 (ii) Simpson's Rule. 53.60563008410071 (b) Given that, for all , on , determine the absolute value of the maximum possible error in each approximation in (a). 1/ln(e) e^4/(ln(e)) (c) Evaluate: 53.59815003 (d) Using the results from parts (a) and (c), find the absolute value of the exact error in each approximation in (a). abs((53.59815003-54.310893552517663)/53.59815003)*100 abs((53.59815003-53.60563008410071)/53.59815003)*100