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Three times the least of three consecutive odd integers exceeds twice the greatest by 19. Find the three integers.
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Let the three consecutive integer numbers be n, (n+2) and (n+4).
Then your equation to find "n" is
3*n = 2*(n+4) + 19.
Now simplify it and find "n"
3n = 2n + 8 + 19
3n - 2n = 8 + 19
n = 27.
ANSWER. The numbers are 27, 29 and 31.
Solved.