# Another unusual cryptogram

$\huge{\Box \times \Box \Box = \Box \Box \Box}$

Fill the boxes above with the digits $2,3,4,5,6,7$, with no digit repeated, such that the equation is true.

There are two solutions to the above puzzle. Enter your answer as the sum of the two possible three-digit integers. For example, if the solutions are $2 \times 34 = 567$ and $7 \times 65 = 432$, enter $567 + 432 = 999$.

Also try its sister problem.

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