Posted March 10, 2014 Given a triangle whose three sides are integer values, and the area of which is divisible by 20, find the smallest possible side for which these conditions hold true: two sides are odd numbers at least one side is a prime number. 0 Share this post Link to post Share on other sites

0 Posted March 10, 2014 Phil I don't belive your answers meet all the conditions 0 Share this post Link to post Share on other sites

0 Posted March 11, 2014 Given a triangle whose three sides are integer values, and the area of which is divisible by 20, find the smallest possible side for which these conditions hold true: two sides are odd numbers at least one side is a prime number. Trying to help with the difficulties of language ... Should we find a triangle, that meets the conditions, that has a side that is smaller then the smallest side of any other triangle that meets the conditions? 0 Share this post Link to post Share on other sites

0 Posted March 11, 2014 ah i see where i made my mistake. i assumed height is always (1/2 base)^2 - other side^2 which isn't necessarily so. (only true for isosceles triangles or equilateral.) 6 25 29 is the best i could find. 0 Share this post Link to post Share on other sites

0 Posted March 11, 2014 Given a triangle whose three sides are integer values, and the area of which is divisible by 20, find the smallest possible side for which these conditions hold true: two sides are odd numbers at least one side is a prime number. Trying to help with the difficulties of language ... Should we find a triangle, that meets the conditions, that has a side that is smaller then the smallest side of any other triangle that meets the conditions? yes, when you phrase it that way, i see how complex it sounds. Ahh the joys of the English language. Seems much more clear in my native language 0 Share this post Link to post Share on other sites

Posted

## Share this post

## Link to post

## Share on other sites