Explain how to get a parametric equation from |x| + |y| = 1
OK, I've never done parameteric equations before, but I think I get it from the wikipedia page. How about we try something with a unit circle, that has an inscribed square like this: |dw:1316430463001:dw|
so the free variable will be alpha ?
Hmmm...but how to get equatios for x and y in terms of t?
I don't know if it's possible, I'm thinking about it. It might not be the right direction.
The reason is that I'm trying to solve a line integral and I'm given just this eqatuion |x| + |y| = 1. My guess is that from this I need to get parametric equation. But since it's not a cirlce, elipse I don't know how.
will it be any help to create a piecewise parameteric equation ? for example: for 0<=a<=1 y=a x=1-a And define 3 additional similar pieces ? It sounds kinda useless to me, but asking - just in case :)
Does this help ? http://www.physicsforums.com/archive/index.php/t-245401.html
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