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3,4, 2, 1, 5
I'd say you need to find the area of the cross sections... and place them in order from smallest area to largest area... if all the points are equidistant 7, 4 16, 19 this cross section is 2 units long and 1 unit wide... so has a cross section area of 2 units^2 the cross section area 8, 3, 11, 12 needs pythagoras for find the length between 8 and 12.... the triangle has shorter sides 2 and 1 this method is also needed for 5, 6, 13, 14... use pythagoras to find the length between 6 and 13...sides 3 and 2 the last option 2, 5, 18, 13 also needs pythagoras sides 1 and 2. hope it helps
your solution looks correct to me
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