Finding a solutions for an equation

Solutions to the diophantine equation $2^jcdot 3^k-728=787cdot y$ Answer

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Solutions to the diophantine equation $2^jcdot 3^k-728=787cdot y$

Solutions to the diophantine equation $2^jcdot 3^k-728=787cdot y$, for j,ok nonnegative and y>1.

Given an answer $j=5$ , $ok=7$, $y=88$ how can I discover different options?

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