## Understanding (8/7)^-1

The expression (8/7)^-1 might look intimidating at first, but it's actually quite simple to understand. Let's break it down:

### Negative Exponents

A negative exponent indicates the **reciprocal** of the base raised to the positive version of the exponent. In simpler terms, it means we flip the fraction and remove the negative sign from the exponent.

### Applying the Rule

In our case, we have (8/7)^-1. Following the rule of negative exponents, we get:

(8/7)^-1 = **(7/8)^1**

Since any number raised to the power of 1 is itself, we can simplify further:

(7/8)^1 = **7/8**

### Conclusion

Therefore, (8/7)^-1 is equivalent to **7/8**. Remember, negative exponents simply mean taking the reciprocal of the base raised to the positive version of the exponent.