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Problem of a projectile being launched at an angle of O at an initial velocity ofv. The equations for the height hand horizontallocation x as functions of time t are as follows:
h(t) = vtsin () -.5 gt2 2 x(t) = vtcos()
Write a MATLAB program to calculate and store h and x for time increments of 0.1 seconds for e = 20° and v = 200 feet per second. Use a value for g of 32.2 feet/s-. Continue to make the calculations until the projectile hits the ground. Use the plot command to create three graphs:
a. t along the horizontal axis, h along the vertical axis
b. t along the horizontal axis, x along the vertical axis
c. x along the horizontal axis, h along the vertical axis (this is a plot of the trajectory of the projectile)
You can either run the file three times, changing the values to be plotted each time, or you can include three separate plot commands. If you choose the latter option, insert the command figure on a separate line between plot commands. This will open a new plotting window, so the prior graph is not overwritten.
How to Start Working withSimpower: 1. In the Simulink screen, open a new "Model" (File àNewà Model), name it and save it. 2. Expand the SimPowerSystems library, select and
In MATLAB, create a correlation matrix for all of the variables in the data (it should be an 8x8 matrix). To do this you will have to convert the "southern"variable into a number.
Input Function: The Input statements read in values from the default or standard input device. In most of the systems, the default input device is the keyboard; therefore the
I want to write a function in matlab which gives me a population pyramid bar chart. could you please help me do this.
Non-Ideal Gas (van der Waals equation): An equation of state for a non-ideal which is commonly used is the van der Waals equation for 1 mol of gas P = (R*T)/(V-b) - a/(V^2)
Analytical solution
Your task is to implement the PHYSAT algorithm in Matlab to classify the phytoplankton species in the data you have selected. An algorithm demonstrating one solution is provided b
A three degree of freedom system is shown in Figure. The three masses are each 1 kg and are constrained to move in the directions shown. The three stiffnesses are 5 kN/m, 50 k
Function Name: voteCounter Inputs (1): - (char) filename of votes Outputs (0): - none Function Description: You use the brand new VoteMaster 3000 to tally up votes in the r
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