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Illustration of a conditional loop - While loop:
As an illustration of a conditional loop, we will write a function which will find the first factorial which is greater than the input argument high. Formerly, we wrote a function to compute a specific factorial. For illustration, to compute 5! We found the product 1 * 2 * 3 * 4 * 5. In that situation a for loop was used, as it was known that the loop would be repeated 5 times. Now, we do not know how many times the loop will be repeated. The fundamental algorithm is to have two variables, one that iterates throughout the values 1, 2, 3, and so forth, and one which stores the factorial of the iterator at each step. We begin with 1, and 1 factorial, that is 1. Then, we confirm the factorial. If it is not bigger than high, the iterator variable will then increment to 2, and finds its factorial (2). If this is not greater than high, the iterators will then increment to 3, and the function will also find its factorial (6). This continues till we get to the first factorial which is greater than high. Therefore, the process of incrementing a variable and finding its factorial is repeated till we get to the first value greater than high. This is implemented by using a while loop:
illustration of for loop: illustration, to print a column of numbers from 1 to 5: for i = 1:5 fprintf('%d\n',i) end This loop can be entered in the Command Wi
This problem description is taken from Illingworth and Golosnoy [1]: For physical systems of inhomogeneous composition, diusion is often observed to cause a change of phase, even
Customizing a Plot: Line Types, Color, Marker Types: Plots can be completed in the Command Window, if they are really simple. Though, at many times it is desirable to customiz
Build a single phase model for the simple 3-phase system shown in the single line diagram shown below using SimPowerSystems in MATLAB Simulink. Data: Source Voltage
write a function program to compute a standard deviation of a number
Creating Matrix Variables: Creating a matrix variable is actually just a generalization of creating a row and column vector variables. That is, the values within the row are s
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Creating matrix variables- arguments: The CAT arguments dimensions are not reliable. The Iterators can also be used for the values on the rows by using the colon operator;
Solution by using pdepe function functionpdex1 m = 0; x = linspace(0,1,100); t = linspace(0,0.2,10); sol = pdepe(m,@pdex1pde,@pdex1ic,@pdex1bc,x,t); % Ext
The diagram shown on the next page represents a planar pantograph-based leg for a walking robot. This model utilizes only one DOF to generate the walking gait at the foot link 'n
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