as a function of t from t 0 to t = 20, with three separate curves for (ii) Write a program to make a graph of the integrand f(t) = 2, 3, and 4, all on the same axes. Label your curves with legend. You should find that the integrand starts at zero, rises to a maximum, and then decays again for each curve. Your output should be similar to the sample plot shown. integrand in the Gamma function x-2

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Polynomial Time

The problems for which the deterministic polynomial-time algorithm exists belong to the complexity class (p) and it is central in the field of computational complexity theory. According to Cobham’s thesis, polynomial time is a synonym for “feasible”, “fast”, and “efficient”.