Question

the following segmented bar graph shows the percentage of basketball players and football players who participate in track and field or swimming in their off season. off season sports basketball track and field football swimming which of the following tables could have been used to create the segmented bar graphs? four tables with columns track and field, swimming and rows basketball, football, each with different numbers: table 1: basketball - track and field 180, swimming 220; football - track and field 300, swimming 200. table 2: basketball - track and field 100, swimming 400; football - track and field 75, swimming 125. table 3: basketball - track and field 125, swimming 120; football - track and field 135, swimming 80. table 4: basketball - track and field 45, swimming 160; football - track and field 60, swimming 40.

Explanation:

Step1: Analyze the bar graph structure

The bar graph has two groups (Basketball, Football) with two segments each (Track and Field - blue, Swimming - red). We need to check which table has Basketball and Football counts for Track and Field (T&F) and Swimming (S) that match the bar lengths (visually, Basketball's T&F and S, Football's T&F and S).

Step2: Check each table

• First table: Basketball T&F=180, S=220; Football T&F=300, S=200. Ratios don't match the graph (Football's blue segment is longer than Basketball's blue, red segments: Basketball's red looks equal or longer than Football's? No, visually Football's blue is longer. Wait, maybe total counts? Wait, the bar graph's segments: for Basketball, blue (T&F) and red (S); for Football, blue (T&F) and red (S). Let's check the second table: Basketball T&F=100, S=400; Football T&F=75, S=125. No. Third table: Basketball T&F=125, S=120; Football T&F=125, S=80. No. Fourth table: Basketball T&F=45, S=160; Football T&F=90, S=40. Wait, no. Wait, maybe the first table? Wait, maybe I misread. Wait, the correct table should have Basketball: Track and Field (blue) and Swimming (red); Football: Track and Field (blue) and Swimming (red). Wait, looking at the bar graph, Basketball's blue segment is shorter than Football's blue segment, and Basketball's red segment is longer than Football's red segment? Wait, no, the top bar is Basketball: blue (T&F) and red (S); bottom bar is Football: blue (T&F) and red (S). Visually, Basketball's blue is shorter than Football's blue, and Basketball's red is longer than Football's red. Let's check the numbers:

• Table 1: Basketball T&F=180, S=220; Football T&F=300, S=200. So Football's T&F (300) > Basketball's T&F (180) (matches blue segment length: Football's blue is longer). Basketball's S (220) > Football's S (200) (matches red segment: Basketball's red is longer? Wait, no, the top bar (Basketball) red segment looks equal or longer than Football's red? Wait, maybe the first table is correct. Wait, maybe the user's image has the correct table as the first one? Wait, no, let's re-express. Wait, the correct table is the one where Basketball's Track and Field is less than Football's Track and Field, and Basketball's Swimming is more than Football's Swimming. Let's check the first table: Basketball T&F=180, S=220; Football T&F=300, S=200. So Football T&F (300) > Basketball T&F (180) (blue: Football's blue is longer) and Basketball S (220) > Football S (200) (red: Basketball's red is longer). That matches the visual: top bar (Basketball) red is longer, bottom bar (Football) blue is longer. So the first table (leftmost) is correct. Wait, but the options: the first table is the leftmost one. Wait, the tables are in order: first (left), second, third, fourth (right). So the correct table is the first one (leftmost) with Basketball: Track and Field=180, Swimming=220; Football: Track and Field=300, Swimming=200.

Answer:

The first table (leftmost) with columns Track and Field, Swimming, rows Basketball (180, 220) and Football (300, 200)