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Mathematics 16 Online
OpenStudy (frostbite):

Need some help finishing a problem, and also check if right. http://assets.openstudy.com/updates/attachments/51a4eb5ce4b0aa1ad887f665-frostbite-1369764604391-unavngivet.png

OpenStudy (frostbite):

Problem is found in the attackment

OpenStudy (frostbite):

@amistre64

OpenStudy (frostbite):

And I like to do it by hand and not using a solving tool.

OpenStudy (frostbite):

@abb0t

OpenStudy (frostbite):

Might fast need to say that: \[c ^{*}=v=\sqrt{\frac{ 2RT }{ M }}\]

OpenStudy (frostbite):

@chmvijay

OpenStudy (chmvijay):

what u want in this u want to derive this

OpenStudy (frostbite):

The last expression is the derived Maxwell distribution, now that need to equal 0 in order to find the maximum (remember the graph for the distribution). Just doing so that gets me nowhere.

OpenStudy (chmvijay):

I am bad at maths dude i am sorry :(

OpenStudy (frostbite):

Darn, no problem :/

OpenStudy (frostbite):

What I want to show:

OpenStudy (frostbite):

@satellite73

OpenStudy (frostbite):

@Hunus

OpenStudy (frostbite):

Got any idea how to solve that dang thing?

OpenStudy (frostbite):

And we ignore any negative solutions as we can't talk about a negative velocity :)

OpenStudy (hunus):

Get rid of the e^((-Mv^2)/2RT) by dividing both sides by it

OpenStudy (frostbite):

Why did I not come to think of that, good idea.

OpenStudy (hunus):

And then you will have \[\Large \frac{2Mv \sqrt{\frac{2M}{RT}}}{\sqrt{\pi}RT}=\frac{M^2v^3 \sqrt{\frac{2M}{RT}}}{\sqrt{\pi}R^2T^2}\]

OpenStudy (hunus):

It will all cancel you and you will come to your solution

OpenStudy (frostbite):

2 sec, need to follow with pen just so I don't miss anything.

OpenStudy (frostbite):

Awesome, it sure do. Thanks just saved my butt :)

OpenStudy (hunus):

Yup :)

OpenStudy (frostbite):

How are you in PDE's then?

OpenStudy (hunus):

I'm alright with PDE's

OpenStudy (frostbite):

familiar with the diffusion equation then? similar to the heat equation

OpenStudy (hunus):

Yup

OpenStudy (frostbite):

Perfect think you can help me a bit with that too. I haven't leaned how to solve PDEs except over a set.

OpenStudy (hunus):

I'll try :)

OpenStudy (frostbite):

I'll upload that one in the physics section :)

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