the medium paper ball
A smaller paper ball would likely travel farther when shot out of an air chamber, as it would experience less air resistance compared to a larger paper ball. The smaller size reduces the drag force acting on the ball, allowing it to travel a greater distance.
A medium paper ball would launch the farthest.
What type of paper plane goes the farthest? You can test different types of paper planes.
DIAGRAM
DIAGRAM
Litmus paper: red Universal paper: read the f*(actory) manual.
A diagram would be the most useful figure for showing why paper ball size affects launch distance. Diagrams can visually represent the relationship between the size of the paper balls and the mechanics of their launch, illustrating concepts like aerodynamics, weight distribution, and force applied. This allows for a clear understanding of the factors influencing launch distance, which might not be effectively conveyed through other graph types.
A scatter plot would be most useful for showing how paper ball size affects launch distance. This type of figure allows for the visualization of individual data points, illustrating the relationship between the size of the paper balls and the corresponding distances they travel when launched. By plotting size on one axis and launch distance on the other, trends and correlations can be easily identified. Additionally, it can highlight any outliers or variations in the data.
A bar graph would be most useful for showing how different paper ball sizes affect launch distance or height. This type of figure allows for easy comparison of the launch results for each size, clearly illustrating trends and differences. Additionally, it can visually represent the relationship between size and performance, making it easier to interpret the data at a glance.
A scatter plot would be the most useful figure for showing how paper ball size affects launch distance. This type of graph allows for easy visualization of the relationship between the two variables, allowing viewers to see any trends or correlations. Each point on the plot would represent a different paper ball size and its corresponding launch distance, making it clear how changes in size impact distance. Additionally, a trend line could be added to highlight the overall pattern in the data.
A scatter plot would be the most useful figure for showing how paper ball size affects launch distance. This type of figure allows for the visualization of individual data points, illustrating the relationship between the two variables. By plotting the size of the paper balls on one axis and the corresponding launch distances on the other, patterns and trends can be easily identified. Additionally, the scatter plot can help highlight any potential correlations or outliers in the data.
DIAGRAM