a recipe for banana bread uses 4 cups of bananas for every 8 cups of flour. How many cups of bananas are needed when 2 cups of flour are used
They all show the values for a set of variables for different situations or outcomes.
The way you can use graphs of polynomial functions to show trends in data is by comparing results between different functions. The alternation between the data will show the trends. Time can also be used to show the amount of variation.
If I'm correct, I'm pretty sure it would bea proportion
Any answers that are the same in the both tables are answers that for both equations. y=x is (1,1), 2,2), (3,3) ... y=x^2 is (1,1),(4,2)... (1,1) is in both lists.
is a graph;that is used to jock down data.(uses dots and connects lines to it)
Real-world problems involving ratios and rates can be effectively represented using tables that display corresponding values, making it easy to compare and analyze relationships. For example, a table could show the ratio of ingredients in a recipe, with one column for the amount of each ingredient and another for the total servings. Graphs, such as bar graphs or line graphs, can visualize these ratios and rates, highlighting trends and patterns over time or across different categories. This visual representation aids in understanding and interpreting the data more intuitively.
Tables and graphs are useful because they help u visual and representation and organize information to show patterns andrelationship.
Tables and graphs are visual representations. They are used to organize information to show patterns and relationships. A graph shows this information by representing it as a shape. You're Welcome :)
Graphs, tables, charts or written statements/conclusions
They all show the values for a set of variables for different situations or outcomes.
Real-world problems involving ratios and rates can be represented visually using various tools such as bar graphs, pie charts, and line graphs. Bar graphs effectively illustrate comparisons between different categories, while pie charts can show the proportions of parts to a whole. Line graphs are useful for displaying trends over time, particularly when comparing rates. Additionally, visual models like double number lines or ratio tables can help clarify the relationship between different quantities.
Tables and graphs help to present data in a visual and easy-to-understand format, aiding in quick comprehension and analysis. They allow for comparisons, trends, and patterns in data to be quickly identified. Tables and graphs can help in making data-driven decisions, communicating findings effectively, and highlighting key points in a concise manner.
To represent real-world problems involving ratios and rates, you can create tables that clearly display the relationship between the two quantities, with one column for each variable. For example, if analyzing the ratio of cars to bicycles in a city, a table could show the number of cars alongside the corresponding number of bicycles. Graphs, such as bar graphs or line graphs, can visually depict these relationships, making it easier to compare quantities and identify trends. By plotting the data points, you can also highlight how changes in one variable affect the other, providing a clear visual representation of the problem.
They show a comparison between the two graphs. They can show the intersection of the two graphs.
Speadsheet programs such a Microsoft Excel are to create tables and graphs that can be later imported into places such as Powerpoint to use to show information easily.
Graphs, equations, and tables all provide ways to represent linear relationships, and they can be used to determine if a relationship is proportional or nonproportional. In a proportional relationship, the graph will show a straight line passing through the origin, the equation will have the form (y = kx) (where (k) is a constant), and the table will exhibit a constant ratio between (y) and (x). Conversely, a nonproportional relationship will show a line that does not pass through the origin, have an equation in a different form (like (y = mx + b) with (b \neq 0)), and display varying ratios in the table.
It depends entirely how tall you are, male/female etc. There are various tables available that show the appropriate height/weight ratios