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Command Window:
To the left of the Command Window, there are 2 tabs for the Current Directory Window and Workspace Window. If the Current Directory tab is selected, the files stored in that directory are displayed. The Command History Window represents commands that have been entered, not just in the present session (in the present Command Window), but formerly as well. This default configuration can be changed by clicking the Desktop, or using the icons at the top-right corner of each window: either an 'x', which will close that specific window; or a curled arrow, that in its starting state pointing to the upper right lets you undock that window. Once it is undocked, clicking the curled arrow pointing to the lower right will dock the window again.
5y-10+y+56=8y+50+4y
what are the steps we need to write in the script to get themedian for X values
Strings: The MATLAB also handles strings that are a sequence of characters in single quotes. For illustration, using the double function on a string will represent the equival
function y=tps(r) % This is the thin-plate spline if r y=0; else y=r^2*log(r); end function y=fun(point) % my target function x=point(1); z=point(2); y=7-4*x^2+z^3;
Variable names: Variable names are an example of the identifier names. The rules for identifier names are as shown below: (A)The name should begin with a letter of the alph
I have couple questions in MATLAB I need help in
Example of variable names: If nothing appears when, who or whose is entered, which means there aren't any variables! For illustration, in the starting of a MATLAB session, the
Write the iterative Newton root nding function from lecture to be recursive. The function declaration should be root = newtonRec(f,df,x,tol). The inputs to the function are: ?
The Format Function and ellipsis: The default in MATLAB is to show numbers which have decimal places with four decimal places. The format command can be used to identify the o
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
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