Thank you for the clarification. The function given is $y = -5^x$. Let's recalculate the output values for the corresponding $x$ values in the table.

Table Values:

The table indicates the following $x$ values:

• $x = 1$
• $x = 2$
• $x = 3$
• $x = 4$
• $x = 5$

Calculating $y$ for each $x$:

1. For $x = 1$: $y = -5^1 = -5$
2. For $x = 2$: $y = -5^2 = -25$
3. For $x = 3$: $y = -5^3 = -125$
4. For $x = 4$: $y = -5^4 = -625$
5. For $x = 5$: $y = -5^5 = -3125$

Final Answer:

The output values in order from top to bottom are: $-5, -25, -125, -625, -3125$

Would you like further details or have any questions? Here are some related questions you might find interesting:

1. What is the effect of changing the base in the exponential function $y = -a^x$?
2. How does the function $y = -5^x$ behave as $x$ increases?
3. What happens to the output when $x$ is negative in $y = -5^x$?
4. How would the function change if we had $y = 5^x$ instead of $y = -5^x$?
5. What is the rate of growth in the function $y = -5^x$ compared to $y = -2^x$?

Tip: Exponential functions grow very quickly, so small changes in $x$ can lead to large changes in $y$.