Recent content by jianxu

Hello, Thanks for the reply and sorry for the confusion. I think a pareto like distribution from 0 to 1 is what I'm going for. So would I just have it be bounded between 0 and 1? Thanks!

Hello and thank you for taking the time to read this. I am making a number generator that generates a number based on a pareto distribution. The problem is, the distribution essentially goes from 0 to infinity. How would I go about scaling the values so I get a range between 0 and 1...

Well what confused me is the inequality. I understood the expression when it has the equal sign, but the problem that was given was |z+i| \leq 3 so I was trying to find a way to change it into simply an equals sign. Thanks, I see what you mean now. Do you have any advice on approaching a...

Yes that makes sense but how do I show that graphically? I tried changing it to \left.|z| + i = 3 is simply because I thought that would help make graphing it easier? Could I also say it is a circle with the radius of 3-i? So should I be transforming these z's into their components such that...

Thanks for the reply! I understand what you mean, but would that be the extent of "showing". I guess sometimes I'm just not sure how to properly write these proof type problems. On a somewhat related note, I'm suppose to graph \left.|z+i|\leq3 and \left.|z+i|\geq3 I know that normally, if...

Homework Statement Hello! I'm lost on how to start this, I've got formulas given to me from the text, but I have no idea on how to piece everything together. So I need to use established properties of moduli to show that when \left.\left|z_{3}\right|\neq\left|z_{4}\right|, then...

Hello! I've been working on this problem and was wondering if someone could check if I've done the rest of this problem correctly! So after finding the roots, I apply the initial conditions where: \left.\widehat{u}\left(\omega,0\right) = \widehat{f}\left(\omega\right) since t = 0, I...

Hi TinyTim, thanks for the reply! I just realized where I made my mistake! Thanks very much for the help!

Homework Statement Hi, So I'm suppose to solve the following problem: \left.\frac{d^{2}u}{dt^{2}}-4\frac{d^{3}u}{dt dx^{2}}+3\frac{d^{4}u}{dx^{4}}=0 \left.u(x,0) = f(x) \left.\frac{du}{dt}(x,0) = g(x) Homework Equations The Attempt at a Solution First I use Fourier transform on...

regardless... Thank you very much for being so patient. It makes sense how you approached this problem now. once again, Thanks! :P

It definitely does not. So I did a bad job in choosing the appropriate time interval then? My graphs definitely made me think I'd be getting answers for nonmoving x values...

That's because we were to graph 10 plots at various t, I decidedly went t=1..10 and from the graphs the roots looked stationary Also I had the impression that the problem would've been simpler in terms of all the trig stuff...

yes but...so am I suppose to say that even though they seem to be stationary, that's not the case since they will be dependent on beta?

yes heh, considering I don't know how to get maple to do anything correctly, what are some alternatives to find the roots? Thanks

so to solve for the roots then, would just plain old factoring be the best way?