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Triangular numbers can be represented with equilateral triangles formed by dots. The first five triangular numbers are 1, 3, 6, 10, and 15. Is there a direct variation between a triangular number and its position in the sequence? Explain your reasoning.
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@SolomonZelman @ganeshie8
direct variation relation : \[\large y = kx\]
say \(x\) represents the position in the sequence
then the first triangular should be obtained by : \[\large 1 = k*1 \implies k = 1\]
so \(\large y = x\) has to be the direct variation relation however clearly you cannot obtain other triangular numbers using this relation. so the triangular numbers cannot form a direct variation realtion.
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