Let's compute the expression \( 16(1.3)(8^{1.3^{-1}}) \).

1. Calculate the reciprocal of 1.3.
2. Raise 8 to the power of the reciprocal.
3. Multiply the result by 16 and 1.3.

Let's do these calculations.The value of the expression \( 16(1.3)(8^{1.3^{-1}}) \) is approximately \( 102.98 \). 

Would you like further details or have any questions?

Here are some related questions you might find interesting:

1. How does the expression change if the base number 8 is replaced with another number?
2. What is the significance of the exponent in this context?
3. Can we express the result in a simpler form?
4. How does changing the coefficient 16 affect the final result?
5. What happens to the result if the power of 1.3 is increased or decreased?
6. Can this expression be related to any real-world application?
7. How can we simplify the computation if we encounter similar expressions?
8. What does the result represent in terms of growth or scaling?

**Tip:** Understanding how to manipulate exponents and coefficients is crucial for solving complex expressions efficiently.

Learn how to compute the expression 16 times 1.3 times 8 raised to the power of the reciprocal of 1.3. Understand the steps involved in manipulating exponents and multiplication. Suitable for students in Grades 10-12.

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