Recent content by Dangshnizzle

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    I Calculating Flux through shape on irregular plane in 3-Space

    I'm not sure if I should be posting here of all places but it's worth a shot. I just had my unit test and there was a pretty weird problem on it where there was a circle of radius r in 3space on the plane of ax+by+cz=d and you were given the circle's center (C1,C2,C3). To be clear, I was given...
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    Random oceanography related mathematics

    Okay kept going and pretty sure the answer is that all of the Atlantic Ocean can be moved through these deep currents in 995 years, 251 days, 20 hours, and 24 minutes ;)
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    Random oceanography related mathematics

    Hahah, yeah yeah yeah. By the way, I simplified the problem already to leave out all the parts I have already done because I was not aware of this rule. But, okay so first , from here, I would divide the volume of the Atlantic that I got by a million. Get 314 billion. That should be the number...
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    Random oceanography related mathematics

    Problem Given: Scientists estimate that the flow southward of the North Atlantic deep-water current is 10 Sverdrups. (A Sverdrup is 1 million meters3 per second) If the volume of the Atlantic Ocean is 3.24 X 1017 meters3, how many years would be required for the entire Atlantic Ocean to...
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    A rather straight forward function question.

    Solved: f(x)=(0.25)X2-4 'a'=0.25
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    A rather straight forward function question.

    Yeah so you are saying that because it is a square, it has to have vertices at (4,0),(-4,0),(0,4), and (0,-4)? Hahah genius. So now it's much simpler to find the formula for what 'a' must be.
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    A rather straight forward function question.

    The problem statement: A square centered at the origin has its vertices on the x- & y- axes. The graph of the function f(x)=ax2-4 , a>0 Passes through three of the square's vertices. You must find what 'a' makes this statement true. Other things to know: Well I think there are multiple...
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