Use your function rule to complete each statement.

Type the correct answer in each box. Use numerals instead of words.

After 3.5 days, the height of the plant is  centimeters.

The height of the plant is 6.25 centimeters after  days.

To answer these questions, we need to determine the function rule that relates the height of the plant to the number of days. The problem doesn't provide the specific function, so let's assume it's a linear relationship for simplicity. Typically, such problems are based on a formula of the form:

\[ \text{Height} = m \times \text{Days} + b \]

where:
- \( m \) is the rate of growth per day (slope),
- \( b \) is the initial height (y-intercept).

### 1. To solve the first question:
Given the number of days (3.5), the height should be calculated. However, we need the function rule to proceed. If we assume the growth rate and the initial height, we can substitute those into the equation.

### 2. To solve the second question:
Given the height (6.25 cm), we need to find the number of days. This would involve solving for the number of days given the height using the inverse of the function.

**Without a specific function rule, I cannot provide the exact answers.** If you provide the function or any additional information, I'll be able to solve these directly. Otherwise, I'll assume values to illustrate how you can solve them. Would you like me to assume a typical growth function and proceed, or do you have more details to provide?

Learn how to use function rules to determine the height of a plant over time. Explore linear functions and solve specific problems where the plant's height after 3.5 days and after reaching 6.25 centimeters are calculated.

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