For some given number a, a point where forces change on a beam, the singularity function is defined as: ={(), > 0, The below deflection equation, v(x), was derived using the free-body-diagram above and contains two singularity functions. ()=13.19109(800313.71062.54+2.51204+6002403 ) Tasks: Proficiency Time: 30 50 min

TASK 1: (5 10 min) Prompt the user to enter a position between 0 and 360 [inches]. Perform a data validation on the user input. If the user enters a negative value, produce a warning and take the absolute value of the user input. If the user enters a value whose absolute value is greater than 360, produce an error and terminate the program.

TASK 2: (17 25 min) Write a user defined function named MA3_Deflection_courgarnetID.m which has one input (position x) and one output, (deflection v) You will need to apply the equation above with the discontinuity conditions described. Use this function to determine the deflection at the position entered. Produce a formatted output to the command window that states the deflection at the point entered.

TASK 3: (8 15 min) Create a vector of values for deflection from 0 to the position entered by the user and create a plot of the theoretical result for deflection (y axis) at each position (x axis). Your plot should include the following: X-axis label Y-axis label Gridlines Solid line (theoretical data) HINT: You should write a function in Task 2 that can be used to achieve the goals of both Task 2 and Task 3.

I HAVE DONE TASK 1, I have included it for reference for task2 and task3! Please help me, thanks!