To solve the expression \((2204 - 1316):37 + 7 \cdot 106 : 14\), we will follow the order of operations (PEMDAS/BODMAS).
Calculate within the parentheses: \[ 2204 - 1316 = 888 \]
Rewrite the expression: \[ 888 : 37 + 7 \cdot 106 : 14 \]
Divide \(888\) by \(37\): \[ 888 \div 37 = 24 \]
Calculate \(7 \cdot 106\): \[ 7 \cdot 106 = 742 \]
Now divide \(742\) by \(14\): \[ 742 \div 14 = 53 \]
Combine the results: \[ 24 + 53 = 77 \]
Thus, the result of the expression \((2204 - 1316):37 + 7 \cdot 106 : 14\) is \(77\).