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Basic Vector Calculus Help!!!!! D: Why do you treat z and y as constances when you derive with respect to x? if you do normal implicit differention, you end up with d(y)/d(x), but in vecotors it turns to a constant
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bump
^ :o
When you derive with respect to x, you can't derive with respect to y and z at the same time. You have to treat them as constants...
^ but with implicit it's y = xy y' = (1)(y) + x(y') in vector calculus it's y' = y
just look at the definition of the partial derivative
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Well, you aren't doing implicit differentiation in vector calculus.
thanks!
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