document.write( "Question 833572: Kate has found six two-digit numbers, such that no three of them can constitute the lengths of a triangle's sides.Can you find such a number? \n" ); document.write( "
Algebra.Com's Answer #502646 by KMST(5328)\"\" \"About 
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My numbers are \"11\" , \"12\" , \"23\" , \"35\" , \"58\", and \"93\" .
\n" ); document.write( "If \"93\" were the length of the longest side, to form a triangle, the lengths of the other two sides must add up to more than \"93\" , but I chose the numbers so that \"35%2B58=93\" is equal to or greater than the sum of any two of the other numbers.
\n" ); document.write( "Each of the numbers \"58\", \"35\", and \"23\", cannot be the measure of the longest side for a similar reason:
\n" ); document.write( "\"58=35%2B23\" , \"35=12%2B23\" , and \"23=11%2B12\" .
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