The regression equation Netincome = 2,049 +.0478 Revenue was estimated from a sample of 100 leading world companies (variables are in millions of dollars). (0-1) If Revenue = 1, then Netincome = (a-2) Choose the correct statement. (b) Choose the right option. (c) Increasing the revenue raises the net income. Decreasing the revenue raises the net income. O Increasing the revenue lowers the net income. million. (Round your answer to 2 decimal places.) The intercept is not meaningful because a firm cannot have net income when revenue is zero. The intercept is meaningful because a firm can have net income when revenue is zero. If Revenue = 24,574, then Netincome = million. (Round your answer to the nearest whole number.)

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Chapter1: Making Economics Decisions
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The regression equation \( \text{Net Income} = 2,049 + 0.478 \times \text{Revenue} \) was estimated from a sample of 100 leading world companies (variables are in millions of dollars).

**(a-1)**  
If \( \text{Revenue} = 1 \), then \( \text{Net Income} = \_\_\_\_ \) million. (Round your answer to 2 decimal places.)

**(a-2) Choose the correct statement.**

- Increasing the revenue raises the net income.
- Decreasing the revenue raises the net income.
- Increasing the revenue lowers the net income.

**(b) Choose the right option.**

- The intercept is not meaningful because a firm cannot have net income when revenue is zero.
- The intercept is meaningful because a firm can have net income when revenue is zero.

**(c)**  
If \( \text{Revenue} = 24,574 \), then \( \text{Net Income} = \_\_\_\_ \) million. (Round your answer to the nearest whole number.)
Transcribed Image Text:The regression equation \( \text{Net Income} = 2,049 + 0.478 \times \text{Revenue} \) was estimated from a sample of 100 leading world companies (variables are in millions of dollars). **(a-1)** If \( \text{Revenue} = 1 \), then \( \text{Net Income} = \_\_\_\_ \) million. (Round your answer to 2 decimal places.) **(a-2) Choose the correct statement.** - Increasing the revenue raises the net income. - Decreasing the revenue raises the net income. - Increasing the revenue lowers the net income. **(b) Choose the right option.** - The intercept is not meaningful because a firm cannot have net income when revenue is zero. - The intercept is meaningful because a firm can have net income when revenue is zero. **(c)** If \( \text{Revenue} = 24,574 \), then \( \text{Net Income} = \_\_\_\_ \) million. (Round your answer to the nearest whole number.)
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