Thanks Ophiolite,
The problem is that where i live,UAE, there is little demand on ACT tests. Book stores dont sell the preperation texts. Ordering is an option, however it will take about a week and my exam is in 2 weeks time.
You can use newton's root finding equation to generate a fractol.
You can assign color shades depending on the convergence or the divergence of the approximated root. I think this fractol should be simple to generate.
Does any one know a good resource (preferably a website) that gives a deeper look about discrete Fourier Transform? For example, a way to know the properties of the output based on the knowledge of the properties of the input.
In the name of Allah
hey,
I am using the fundemental theorem of transformation to transform gaussian distribution into uniform distributiuon. i want the resulting uniform distribution to be limited in the range of -a:a. How i can do that?
One more thing, does ne1 know how to generate a skewed distribution.
Thank you in advance,
Mariam
In the name of Allah
hey,
I am using the fundemental theorem of transformation to transform gaussian distribution into uniform distributiuon. i want the resulting uniform distribution to be limited in the range of -a:a. How i can do that?
One more thing, does ne1 know how to generate a skewed distribution.
Thank you in advance,
Mariam
Hi,
Initially i thought that the answer would be no, because u are applying a highly nonlinear operation which is picking up the max. I wanted to ensure that by simulating it using matlab and it gave me surprising results. the plot looks like a gauss?!
i wish if i can attach my results. i dont think that i have this option coz i'm a new member here.
Hi,
Initially i thought that the answer would be no, because u are applying a highly nonlinear operation which is picking up the max. I wanted to ensure that by simulating it using matlab and it gave me surprising results. the plot looks like a gauss?!
i wish if i can attach my results. i dont think that i have this option coz i'm a new member here.
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