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Mathematics 17 Online
OpenStudy (anonymous):

hey can anyone give me a contradictory proof...

OpenStudy (anonymous):

of what?

OpenStudy (anonymous):

take that u have to prove if p>=q and p<=q then p=q. we first take that p=| q . =| means not equal. so p=q+k as p>=q so q+k>=q k>=0 similarly as p<=q so k<=0 both satisfies whern k=0 so p=q+o=>p=q this contradicts our first assumption..

OpenStudy (anonymous):

eg: the proof of 0^0 not= 1 ... can i get some other proofs like this....

OpenStudy (anonymous):

ok..

OpenStudy (anonymous):

take 0^0=1 \[\frac{0^a}{0^a}=1\]this violets the basic assumption of mathematics that 0/0 is undefined so 0^0 can't be any finie quantity..

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