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Anonymous
area under a rectangular hyperbola over [a,b] and over [c,d]. such that a/b = c/d. 2016-10-29 15:20:14 Post No. 8444273
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area under a rectangular hyperbola over [a,b] and over [c,d]. such that a/b = c/d. 2016-10-29 15:20:14 Post No. 8444273
[Report] Image search: [Google]
area under a rectangular hyperbola over [a,b] and over [c,d]. such that a/b = c/d.
Anonymous
2016-10-29 15:20:14
Post No. 8444273
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Sci, wikipedia says that the areas over these two intervals are the same, but i want a proof of this, and i'm too retard to do it myself, but i can´t find the proof in english. just need a hint.
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You can do it trivially in a number of ways but if you are looking for the very geometric proof people from this era did their stuff in I dont have it.
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>>8444273
The proof only has 1 step
b/a = d/c
ln(b) - ln(a) = ln(d) - ln(c)
Area(a,b) = Area(c,d)
QED
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>>8444397
I meant the geometric proof, sorry for not pointing it out.
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>>8444273
Second result on Jewgle:
https://www.jstor.org/stable/3620779
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>>8444273
>that quality
holy fuck how much do you pay school
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