let two continuous numbers to be $$ \[x\text{ }and\text{ }x\text{ }+\text{ }1.\]
So from the inquiry,
\[x\left( x\text{ }+\text{ }1 \right)\text{ }=\text{ }56\]
\[x2\text{ }+\text{ }x\text{ }\text{ }56\text{ }=\text{ }0\]
\[\left( x\text{ }+\text{ }8 \right)\text{ }\left( x\text{ }\text{ }7 \right)\text{ }=\text{ }0\]
Or,
\[x\text{ }+\text{ }8\text{ }=0\text{ }or\text{ }x-\text{ }7=0\]
hence,
\[x\text{ }=\text{ }-\text{ }8\text{ }or\text{ }7\]
In this way, the necessary numbers are \[\left( -\text{ }8,\text{ }-\text{ }7 \right)\text{ }or\text{ }\left( 7,\text{ }8 \right).\]