How do you decide which songs to sing when everyone wants something different? You collect data — and then you turn it into a picture that shows the answer at a glance.
A graph is a picture made of numbers. Look at how one class voted for their favorite karaoke song!
The tallest bar wins!
Let’s talk
Which song got the MOST votes? How can you tell just by looking?
Which song got the fewest?
How many more votes did Song B get than Song C?
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Song B won with 8 votes — the tallest bar! Song C got the fewest with only 2. And Song B got 6 more votes than Song C, because 8 − 2 = 6!
Try it
Human bar graph! Stand up if you’d rather SING at karaoke. Now count. Now stand if you’d rather CLAP for others. Count again. Which group is the taller bar?
Data doesn’t answer questions by itself — you have to read it. And the same numbers can support different decisions depending on what you’re trying to do.
A winner isn’t always a majority.
Let’s talk
Song B won with 19 votes out of 60. What fraction of students voted for it — and did most students want it?
If you only have time for two songs, which two would you pick, and how many students would be happy?
Is “the most votes” always the fairest way to choose? When might it not be?
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19 out of 60 is roughly one third — so about two thirds of students did NOT pick it. It won, but it wasn’t the majority. Songs B and D together reach 36 students (19 + 17), which is more than half. And no — “most votes” isn’t always fairest: with four choices, a song can win while most people would have preferred something else. That’s a real problem people study, and it’s why some elections ask voters to rank their choices instead of picking just one.
Try it
Run your own survey! Pick a question with 4 options, poll this class, and graph it. Then answer the harder question: based on your data, what should we actually do? Be ready to defend it with numbers.
Additional Notes/Activities
If additional activities are needed for the Morning Meeting, they will be added here.