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OpenStudy (anonymous):
p.t 7/3 root5 is an irrational no
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OpenStudy (anonymous):
step by step i need d answer cn any1 plss help me .................. :(
OpenStudy (amorfide):
|dw:1349275389444:dw|
is this your question?
Parth (parthkohli):
I assume that "p.t" means "prove that"?
OpenStudy (anonymous):
yaaaaaaaaaa @ParthKohli and @amorfide
OpenStudy (amorfide):
I don't know the proof sorry
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OpenStudy (anonymous):
ok @ParthKohli cn u do it
OpenStudy (anonymous):
@Hero cn u help mee
Parth (parthkohli):
Hmm. Assume that your number is rational.\[{7 \over 3\sqrt5} = {p \over q} \,\wedge \gcd (p,q) = 1\]
Parth (parthkohli):
\[{49 \over45 } = {p^2 \over q^2}\]\[49q^2 =45p^2 \]This doesn't seem like the conventional proof. :(
OpenStudy (anonymous):
is it correct
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Parth (parthkohli):
No, I need to find a contradiction which I am unable to do.
OpenStudy (anonymous):
uff will u try 2 doo ma frnddd
OpenStudy (anonymous):
7/3sqrt5 = p/q -> sqrt 5 = 7q/3p and square ->
5=49q^2/9p^2 so p^2/q^2 = 49/45 but no integer squares to 45
Parth (parthkohli):
Oh, so that was the contradiction!
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