P26

From Chapter 2. do the following problems. Each problem should be a separate script file named: LastName_FirstName_Module3_Pxx, where xx is the problem number from CH2. P11. Do not ask for user input, we will do this again in Module 4. Use a initial height of 1.8 meters and an initial velocity of 20 m/s. It is up to you to determine sufficient range for time t. so that the plot looks nice and makes sense For the plot use the following statements (t is time, his seconds, v is velocity). Use the following plot command: plot(t, h, t.v), grid From the graph determine the approximate time at which the maximum height is reached. From the graph determine the approximate time when the ball hits the ground? What does it mean when the velocity goes from positive to negative? Put the answers to these questions in your comments. Do not suppress anything in this script file. P15. Do not ask for user input. Use the values given in the problem as input. Do not suppress anything in this script file. P26. Do not ask for user input. Use the value of 3 given in the program to compare the equation value with the Matlab cosh fn value. Then for the plot of cosh x, define x as x=-5:05:5, le use an increment of 0.5 within the range-5 to 5 inclusive. Do not suppress anything in this script file. Previous Next 9 M 2.26. Hyperbolic Cosine The hyperbolic cosine function is defined by the equation cosh 2 = e" + e-- 2 (2.62) Write a program to calculate the hyperbolic cokine of a user-supplied value x. Use the program to calculate the hyperbolic cosine of 3.0. Compare the answer that your program produces to the answer produced by the MATLAB intrinsic function cosh(x). Also, use MATLAB to plot the function cosh(x). What is the smallest value that this function can have? At what value of x does it occur