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::*I suspect you think there is a closer relationship between the two than actually exists.
:::[[user:hawthorn|hawthorn]]
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Re:
:<math> \frac{dx}{dy} = \frac{1}{\frac{dy}{dx}} </math>
implicit differentation? In any case, I can see this spatially, I could see this spatially in high school. It's trivial.
Re: "I suspect you think there is a closer relationship between the two than actually exists." Probably not. I think that the relationship is just very straight-forward to me. I figured it out on my own in high school.
Also: I don't think this is the proper page to show that trivial result. It's really very trivial, and it really is dividing. ''dx'' isn't just a symbol, it's a function of x.
And: I don't think your little explanation of differentation at the the top is really going to do any good. I think they'll just have to go to the diff. page for that. That is, I think that this page should assume knowledge of differentation as a prerequisite. The top could tell them that they need differentation and provide a link.
[[User:Kevin_baas]] 2003.06.29
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