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Smallest Consecutive Integer Triangle Possible

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Given a triangle whose three sides are consecutive 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.
The added condition to my original gets into some cool number theory (if you go that route)
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1489949,1489950,1489951



1489951 is prime
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Care to share how you found your solution?

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