Hero i am here
I have attached a drawing of horizontal rectangles and vertical rectangles. It does seem easy with a simple graph like this. The graph doesn't shed light, however, on the complications that flipping the function around like this brings, however. You can't simply change y = f(x) to x = f(y) because functions are deterministic; one input yields only one output. In functions such as sin(x), "inversing" the function around this way gives you something that is no longer a function (sin(x) rotated in this manner would no longer pass the "vertical line test". When you're dealing with something that is no longer a function, many of the principles we've learned in this class no longer apply. In another sense, simply flipping the function around like this and then using horizontal bars would be the same as using vertical bars like have been doing, and kind of doesn't really answer the question. How would you fit horizontal bars into sine functions (see attached graph)? hb.png (6.483 KB)
http://ottawau.blackboard.com/courses/1/MAT-21044-FA2-2011-OA/db/_1812175_1/hb.png
Hi Ishaan
Just showing hero what s/o write against what he told me to write
Oh I can read right?
ya NP
Wow you are in University of Ottawa
Ya nothing too embarrassing this time
oh it is so stupid
Not the one in canada
Anyone can get in
Stupid, University of Ottawa not at all
no not the one in canada
Not the one in Canada I thought you were in Canada
I am
I take it online
Oh I see Cool Online
not that cool
Hero wld disagree with me
Hero says it is simple and i say it is annoying
to be attending uni online is pretty cool
Tell that other guy to kiss my... Oh wait..
hero i finally got the file working...
y?
He is a computer something i cant remember i think engineer
Hmm so what's the problem with Horizontal Bars in Sin Graph Hmm |dw:1323066852348:dw| ah I see it now maybe you could use it for just the principle value and not the whole curve
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