I guess the proof i have is complicated because its done from a real analysis perspective.
OpenStudy (akshay_budhkar):
can u link me with that proof?
OpenStudy (akshay_budhkar):
btw hello joe met u after long lol
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OpenStudy (akshay_budhkar):
@beewaug was that link helpful?
OpenStudy (anonymous):
its from a book, let me scan it.
OpenStudy (anonymous):
@akshay Somewhat but I don't think that we have gotten far enough with whatever the e symbol is to be completely okay with it. But thatnk you!
OpenStudy (akshay_budhkar):
it is just a symbol, dont worry about it, it is just a very very small number
myininaya (myininaya):
well i can think of a proof but i don't think it is consider formal and you might need alittle more stuff
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OpenStudy (akshay_budhkar):
have a look at the link myininaya
myininaya (myininaya):
i like that akshay
OpenStudy (akshay_budhkar):
that was our proof we were taught in grade 12
OpenStudy (anonymous):
The first two pics are a lemma needed for the proof, and the last pic is the proof. This is from a Real Analysis view. The trick they use is:\[\frac{g(f(x+h))-g(f(x))}{h} = \frac{g(f(x+h)-g(f(x))}{f(x+h)-f(x)}\cdot \frac{f(x+h)-f(x)}{h}\]
OpenStudy (akshay_budhkar):
yea cool trick!
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myininaya (myininaya):
yes joe thats what i was thinking to do
myininaya (myininaya):
great job
OpenStudy (anonymous):
i dont deserve any credit lol, i got it from a book.
OpenStudy (akshay_budhkar):
but it is a bit complicated?
OpenStudy (anonymous):
am i green to you guys <.< why am i green?
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myininaya (myininaya):
no
OpenStudy (akshay_budhkar):
no myininaya is green
OpenStudy (akshay_budhkar):
hi joe!! met u after long!! @myinanaya :D
OpenStudy (anonymous):
OpenStudy (akshay_budhkar):
LOL
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OpenStudy (akshay_budhkar):
r u in any other group?
OpenStudy (anonymous):
Linear ALgebra and Feedback.
OpenStudy (akshay_budhkar):
r u a group mod there?
OpenStudy (anonymous):
dont think so o.O
OpenStudy (akshay_budhkar):
are the top member there is what i mean
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