Q1.1) (10 pts) Consider the function f(x) = (sin x) ecos. Determine its analytical integral between points a and b, and code the analytical integral in python. Calculate the value for a = 0 and b = π.
The integral is sin ecos dx = cosa - ecosb
Q1.2) (15 pts) Numerically calculate the same integral using ƒ and package scipy.integrate. Compare to the analytical integral, and comment.
Q2.1) (10 pts) Load time-series data in file Data_Assgt03_2022W.txt. Plot with errorbars.
Q2.2) (20 pts) Use a model y = a sint with parameter a to build a x2 function, and minimize it, using scipy.optimize. Estimate parameter a. Overlay fit on data.
Q2.3) (15 pts) Display value of x2, degrees of freedom and p-value of this model. Is this a good fit?
Q2.4) (15 pts) Plot x2(a).
Q2.5) (15 pts) Determine the 68% confidence interval for a using ▲x2 = 1 and library optimize.root_scalar.
DescriptionIn this final assignment, the students will demonstrate their ability to apply two ma
Path finding involves finding a path from A to B. Typically we want the path to have certain properties,such as being the shortest or to avoid going t
Develop a program to emulate a purchase transaction at a retail store. Thisprogram will have two classes, a LineItem class and a Transaction class. Th
1 Project 1 Introduction - the SeaPort Project series For this set of projects for the course, we wish to simulate some of the aspects of a number of
1 Project 2 Introduction - the SeaPort Project series For this set of projects for the course, we wish to simulate some of the aspects of a number of
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