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Algebra 10 Online
OpenStudy (anonymous):

Prove that if a | c and b | c and gcd(a,b) = 1 then ab | c

OpenStudy (zarkon):

if a|c then c=na if b|c then c=mb if (a,b)=1 then xa+yb=1 multiply xa+yb=1 by c xac+ybc=c replace c by mb and na xamb+ybna=c xmab+ynab=c (xm+yn)(ab)=c thus c is an integer multiple of ab. thus ab|c

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