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fro... AdBlock - Chrome... y Explore BuffStreams WebAssign Turnitin I Runtime Error Facebook I My Housing. a b Based on this idea, the following formula can be derived for approximating the integral: ["de fle) =}-(sm) + ${2:1), where h is the width of the trapezoids, h = (b-a), and a = a +ih, i 0,..., n, are the coordinates of the sides of the trapezoids. The figure above visualizes the idea of the trapezoidal rule. to search Apps W Profile Escape fro.. CheggBooks Study Writing Fla Import math for mathematic function import math Function trapezint() used to find the integration of a function. A function f, intial linit a, end e limit band n is number of subintervals def trapezint(f, a, b, n): . If a is greater than b if a > b: Swap value of a & b a, bb, a . Find the width of trapezoid h. ( ba) / float(n) Find intial integral intgr = 0.5 h (f(a) + f(b)) Loop to compute next values in interval for i in range(1, in(n)): Compute next valeu & add with previous integration intgr intgrh. f(a.ih # Return the inetgration return intgr Stay ahead in class with practice exams Type here to search intgr=0.5h I loop to compute next values in inte for i in range(1, int(n)): I Compute next vai eu & add with previous integration intgr intgrh. f(a ih) # Return the inetgration return inter Call function tropezint(math.sin, 0, 0.5th.pi, 10) print("t:.4f)". format(trapezint(math.sin, 0, 0.5'math.pi, 10))) Coll function tropezint(obs, -1, 1, 10) print("{:.1f)".Form (trapezint(abs, -1, 1, 10))) This code was not right. CODE IN PYTHON PLEASE Showted image text Expert Answer Stay ahead in class with practice exams Type here to weath