The result of the expression \( 15^{11} + 11^{15} - 9^{15} \) is \( 3,980,006,793,180,377 \).

Would you like any details or further explanation on how the powers were calculated?

Here are 5 related questions you might be interested in:
1. What is the value of \( 12^{10} + 10^{12} - 8^{14} \)?
2. How can large powers be simplified or approximated?
3. What is the difference between \( 15^{11} + 11^{15} \) and \( 9^{15} \)?
4. How do you calculate large powers without a calculator?
5. How do exponent laws work in simplifying expressions?

**Tip:** When dealing with large powers, breaking them into smaller parts or using logarithms can sometimes simplify the problem.

Discover how to calculate large powers like 15^11 + 11^15 - 9^15, resulting in 3,980,006,793,180,377. This solution demonstrates key exponentiation principles and helps students practice handling large numbers in Grades 10-12.

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