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How can I determine whether or not m,n,sqrt{m^2+n^2} is a Pythagorean triple or not?
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if this triple satisfies the equation \(a^2+b^2=c^2\) then its a pyth triple
go ahead :)
but how do u find the square root of m^2+n^2?
we dont need to find square root of m^2+n^2 because we dont know what numbers are them
its a pyth triple because if we let a=m b=n and c=sqrt{m^2+n^2} u have m^2+n^2=(sqrt{m^2+n^2} )^2=m^2+n^2
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so then its not a triple because m^2+n^2 dont equal the square root of m^2+n^2
wait what
3,4,5 is a pyth triple right?
yea
why?
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because 3^2+4^2=5^2
yup now see if thats right for m,n,sqrt{m^2+n^2} or not?
ohhh i see now
thanks so much
welcome :)
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