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Rules for variable names:
In addition, the variable names must always be mnemonic that means they should make some sense. For illustration, if the variable is storing the radius of a circle, a name like "radius" would make sense; "x" perhaps wouldn't.
The Workspace Window represents the variables which have been created in the present Command Window and their values.
The commands shown below associate to variables:
(i) Who shows variables which have been defined in this Command Window (this merely represents the names of the variables)
(ii) Who shows variables which have been defined in this Command Window (this represents more information on the variables, likewise to what is in the Workspace Window)
(iii) Clear clears out all the variables, therefore they no longer exists.
(iv) Clear variablename clears out a specific variable.
We wish to numerically perform the following integration: (a) Use Matlab's quad function to perform the above integral. (b) Analytically evaluate the integral (e.g. do t
The characteristic properties of an aquifer can be used to calculate groundwater velocities, v groundwater (L/T), according to: where KH (L/T) is the hydraulic conductivit
i made graph using adjacent matrix i have to find the critical path on that graph in matlab work can you please give me that code.
Matlab Command Reference 1. Getting Help: The help command is used to find the functions and its syntax. Similarly, lookfor is used to find the functions or topics. For examp
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Hold and legend function: hold: is a toggle which freezes the present graph in the figure window, so that the new plots will be superimposed on the present one. Just hold
1. Given these sinusoids: x 1 (t) = 0.5cos(25t+20°), x 2 (t)=0.85cos(25t+160°) and x 3 (t)= 0.81cos(25t-145°) (a) Subplot the phasors X 1 , X 2 and X 3 corresponding t
I have a file to be read in matlab which carries different columns in it. Each column has around 200000 readings in set of 2000. I want a code in a loop which gives stores each col
Illustrations of calling the rand function: The function ‘rand’ can be used to produce random real numbers; calling it produces one random real number in the range from 0 to
There are many approaches to numerically estimating the derivative of the function. The relationship: is called a forward difference, since the estimate of the derivativ
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