Runner B – Average Miles per Minute
Minutes Miles
20 2
30 3
40 4
Runner A and Runner B tracked their mileage. Runner A’s average miles per minute are displayed in the graph, and Runner B’s average miles per minute are displayed in the table. Which runner has the fastest time, and what are their average miles per minute?
(1 point)
Responses
Runner A has the fastest time at 10 average miles per minute.
Runner A has the fastest time at 10 average miles per minute.
Runner B has the fastest time at 12 average miles per minute.
Runner B has the fastest time at 12 average miles per minute.
Runner A has the fastest time at 12 average miles per minute.
Runner A has the fastest time at 12 average miles per minute.
Runner B has the fastest time at 10 average miles per minute
Runner A has the fastest time at 10 average miles per minute.
Use the image and table to answer the question.
A line graph is titled as Granny Smith Apples per Pound. The x-axis is labeled Pounds ranging from 0 to 6 in increments of 1. The y-axis is labeled Cost in dollars ranging from 0.00 to 8.00 in increments of 0.50. A line joins four plotted points. The coordinates of the plotted points are as follows: left parenthesis 0 comma 0 right parenthesis, left parenthesis 2 comma 3.50 right parenthesis, left parenthesis 3 comma 5.25 right parenthesis, and left parenthesis 4 comma 7.00 right parenthesis.
McIntosh Apples
($) Cost per Pound
Pounds ($) Cost
2 3.70
3 5.55
4 7.40
The costs per pound for Granny Smith apples and McIntosh apples are displayed in the graph and table. Which type of apple is cheaper per pound, and what is the cost per pound?
(1 point)
Responses
McIntosh apples are cheaper at $1.75 per pound.
McIntosh apples are cheaper at $1.75 per pound.
Granny Smith apples are cheaper at $1.75 per pound.
Granny Smith apples are cheaper at $1.75 per pound.
Granny Smith apples are cheaper at $1.85 per pound.
Granny Smith apples are cheaper at $1.85 per pound.
McIntosh apples are cheaper at $1.85 per pound.
McIntosh apples are cheaper at $1.85 per pound.
Granny Smith apples are cheaper at $1.85 per pound.
Use the table and image to answer the question.
Cookie A – Cookies per Cup of Sugar
Cups Cookies
2 80
3 120
4 160
An illustration shows Quadrant 1 of a coordinate plane. The x-axis is labeled Cups and ranges from 0 to 6 in one unit increments. The y-axis is labeled Cookies and ranges from 0 to 192 in 12 unit increments. The graph is titled Cookies per Cup of Sugar. A line connects six points plotted on the graph. The coordinates of the plotted points are left parenthesis 0 comma 0 right parenthesis, left parenthesis 1 comma 36 right parenthesis, left parenthesis 2 comma 72 right parenthesis, left parenthesis 3 comma 108 right parenthesis, left parenthesis 4 comma 144 right parenthesis, and left parenthesis 5 comma 180 right parenthesis. An upward arrow points to 1 on the x-axis.
The yields of cookies per cup of sugar for Cookie A and Cookie B are displayed in the table and the graph. Find the cookie that yields the most cookies from one cup of sugar. How many cookies does Cookie A and Cookie B make from one cup of sugar?
(1 point)
Responses
Cookie B makes more cookies than Cookie A. Cookie B makes 72 cookies, and Cookie A makes 40 cookies.
Cookie B makes more cookies than Cookie A. Cookie B makes 72 cookies, and Cookie A makes 40 cookies.
Cookie A makes more cookies than Cookie B from one cup of sugar. Cookie A makes 40 cookies, and Cookie B makes 36 cookies from one cup of sugar.
Cookie A makes more cookies than Cookie B from one cup of sugar. Cookie A makes 40 cookies, and Cookie B makes 36 cookies from one cup of sugar.
Cookie A makes more cookies than Cookie B from one cup of sugar. Cookie A makes 80 cookies, and Cookie B makes 36 cookies from one cup of sugar.
Cookie A makes more cookies than Cookie B from one cup of sugar. Cookie A makes 80 cookies, and Cookie B makes 36 cookies from one cup of sugar.
Cookie B makes more cookies than Cookie A. Cookie B makes 40 cookies, and Cookie A makes 36 cookies from one cup of sugar.
Cookie A makes more cookies than Cookie B from one cup of sugar. Cookie A makes 80 cookies, and Cookie B makes 36 cookies from one cup of sugar.
To determine which runner has the fastest time and their average miles per minute, we need to compare the data given for Runner A and Runner B.
Looking at the information provided:
Runner A's average miles per minute are displayed in a graph, which is not given.
Runner B's average miles per minute is given in a table:
Minutes | Miles
20 | 2
30 | 3
40 | 4
To find the average miles per minute for Runner B, we can calculate the total miles covered in the given time and divide it by the total minutes.
Total miles covered by Runner B = 2 + 3 + 4 = 9 miles
Total minutes = 20 + 30 + 40 = 90 minutes
Average miles per minute for Runner B = (Total miles covered) / (Total minutes) = 9 / 90 = 1/10 = 0.1 miles per minute.
Therefore, Runner B has an average speed of 0.1 miles per minute.
Based on the given information, we cannot determine the average miles per minute for Runner A or whether Runner A has a faster time.
The correct answer is:
Runner B has the fastest time at 0.1 average miles per minute.
To determine which runner has the fastest time and their average miles per minute, we need to compare the average miles per minute for Runner A and Runner B.
From the graph, we can see that Runner A's average miles per minute are not provided, so we can't determine their speed. However, we have the average miles per minute data for Runner B in the table.
Runner B has the following average miles per minute:
- 20 minutes for 2 miles, which is an average of 2/20 = 0.1 miles per minute.
- 30 minutes for 3 miles, which is an average of 3/30 = 0.1 miles per minute.
- 40 minutes for 4 miles, which is an average of 4/40 = 0.1 miles per minute.
From the available data, we can conclude that Runner B has a consistent average of 0.1 miles per minute.
However, since Runner A's average miles per minute data is not provided, we cannot determine their speed. Therefore, we cannot determine which runner has the fastest time and their average miles per minute from the given information.