Find seven, positive, all different, whole numbers x1,x2,x3,x4,x5,x6,x7 such that 1/x1+1/x2+1/x3+1/x4+1/x5+1/x6+1/x7=1
i got the answer by intution, but mathematics doesnt accept it so plz gimme a procedure for such kindaa problems
i got the question online there solution is also there i want a different one coz it looks ugly. and i thought the question is good so I put it up
http://www.google.com/search?q=1%2F2%2B1%2F4%2B1%2F8%2B1%2F16%2B1%2F32%2B1%2F64%2B1%2F128&ie=utf-8&oe=utf-8&client=ubuntu&channel=fs My intitution :P
no there is an exact answer i just want the procedure man. if u want i'll tell u how i got to the answer. but its no procedure
How about \[ 1= \frac 12 + \frac 12 \] and then \[ 1= \frac 13 + \frac 1 6 + \frac 12 \] and then something like this ...
ya i got the same way but i want a procedure say if i am asked to split x among y rational nubers what should i do?
Btw the interesting question is "how many ways we can write 1 as a sum of X unique reciprocal numbers?"
what's wrong using this there too?
i dunno i get this feeling that , this is no procedure. just an arbit guess which is fruitful
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