Let's solve the expression:

$(92 + 8^2) - \frac{144}{12}$

Step-by-Step Solution:

1. Evaluate $8^2$: $8^2 = 64$ So, the expression becomes: $(92 + 64) - \frac{144}{12}$

2. Calculate $92 + 64$: $92 + 64 = 156$ Now we have: $156 - \frac{144}{12}$

3. Evaluate $\frac{144}{12}$: $\frac{144}{12} = 12$ Substitute this into the expression: $156 - 12$

4. Final Calculation: $156 - 12 = 144$

Answer:

$144$

Would you like further details or have any questions?

Here are five related questions to practice:

1. What is the value of $(50 + 5^2) - 100 \div 5$?
2. Simplify $(45 + 9^2) - 81 \div 9$.
3. Solve $(25 + 10^2) - 200 \div 20$.
4. Calculate $(30 + 6^2) - 48 \div 4$.
5. What is the result of $(70 + 7^2) - 63 \div 7$?

Tip: Remember to follow the order of operations (PEMDAS: Parentheses, Exponents, Multiplication and Division, Addition and Subtraction) in complex expressions.