Build a table showing the character's position starting from 0.0 centimeters and pressing the button for 0.6 seconds.

Answer 1

Here is a table showing the character's position starting from 0.0 centimeters and pressing the button for 0.6 seconds. Assuming the character moves in a constant velocity:

| Time (in seconds) | Position (in centimeters) |
|-------------------|---------------------------|
| 0.0 | 0.0 |
| 0.1 | 0.6 |
| 0.2 | 1.2 |
| 0.3 | 1.8 |
| 0.4 | 2.4 |
| 0.5 | 3.0 |
| 0.6 | 3.6 |

Answer 2

How would you calculate the unit rate for the character’s new motion?

Answer 3

To calculate the unit rate for the character's new motion, we can divide the change in position by the change in time. In this case, the character moves from 0.0 centimeters to 3.6 centimeters in 0.6 seconds.

Change in position = 3.6 cm - 0.0 cm = 3.6 cm
Change in time = 0.6 s - 0.0 s = 0.6 s

Unit rate = Change in position / Change in time = 3.6 cm / 0.6 s = 6 cm/s

Therefore, the unit rate for the character's new motion is 6 centimeters per second.

Answer 4

Create a graph showing the character's position in centimeters versus the time in seconds. You can draw it by hand or use a spreadsheet program if you know how to.

Answer 5

As a text-based AI, I cannot directly create or provide visual content. However, I can help guide you through drawing the graph yourself using the data from the table.

To create the graph showing the character's position in centimeters versus time in seconds, follow these steps:

1. Take a sheet of graph paper or open a spreadsheet program like Microsoft Excel or Google Sheets.
2. Label the x-axis as "Time (s)" and the y-axis as "Position (cm)".
3. Plot the data points from the table on the graph paper or in the spreadsheet program.
- Time (0.0 s) corresponds to Position (0.0 cm)
- Time (0.1 s) corresponds to Position (0.6 cm)
- Time (0.2 s) corresponds to Position (1.2 cm)
- Time (0.3 s) corresponds to Position (1.8 cm)
- Time (0.4 s) corresponds to Position (2.4 cm)
- Time (0.5 s) corresponds to Position (3.0 cm)
- Time (0.6 s) corresponds to Position (3.6 cm)
4. Connect the data points on the graph with a smooth line to represent the character's motion.

Remember to label the axes and provide a title for the graph. This will help make the graph clear and understandable.

Answer 6

Write an equation to describe how the character's position depends on time.

Answer 7

To write an equation describing how the character's position depends on time, we can assume that the character moves with a constant velocity. This means the character's position increases linearly with time.

Let's assume that the character starts at position 0.0 cm at time 0.0 seconds and moves with a constant velocity of 0.6 cm/s.

The equation that describes the character's position (P) as a function of time (t) can be written as:

P(t) = v * t + P0

Where:
P(t) represents the position at any given time t,
v represents the constant velocity (0.6 cm/s),
t represents the time,
P0 represents the initial position (0.0 cm in this case).

Therefore, the equation describing the character's position as a function of time is:
P(t) = 0.6 * t + 0.0

Simplifying the equation, we get:
P(t) = 0.6t

This equation states that for each second that passes, the character's position increases by 0.6 centimeters.

Answer 8

Measure the width of your computer screen and predict how long it would take the character to move across the screen starting from the left edge.

Answer 9

As an AI language model, I don't have a physical presence and can't directly measure objects. However, I can help guide you through predicting the time it would take for the character to move across your computer screen starting from the left edge.

To do this, you would need to measure the width of your computer screen in centimeters or inches. Once you have that measurement, you can use the equation of motion we derived earlier (P(t) = 0.6t) to calculate the time it would take for the character to move across the screen.

Here's the approach you can follow:

1. Measure the width of your computer screen in centimeters (or inches) and record the value.
2. Substitute the width of your computer screen into the equation P(t) = 0.6t and solve for time (t).
3. The value of time you obtain will represent the predicted time it would take for the character to move across your computer screen starting from the left edge.

Keep in mind that the predicted time would depend on the velocity of the character (0.6 cm/s in this case) and the actual width of your computer screen.