Samedy makes a line plot of the data. He counts 24 dots above the number line. He decides that the total number of brothers and sisters that the class has is 24. Is Samedy correct? Use the drop-down menus to show the correct answer.

(1 point)
In a class of 24 students, 7 students each have 2 brothers or sisters. 4 students each have 1 brother or sister. 3 students each do not have any brothers or sisters. 6 students each have 3 brothers or sisters. The rest of the students each have 4 brothers or sisters.

Samedy is
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. In total, the class has
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brothers and sisters.

1 answer

To determine if Samedy is correct, we need to calculate the total number of brothers and sisters based on the information provided.

  1. Students with 2 brothers or sisters:
    • 7 students × 2 = 14 brothers and sisters
  2. Students with 1 brother or sister:
    • 4 students × 1 = 4 brothers and sisters
  3. Students with no brothers or sisters:
    • 3 students × 0 = 0 brothers and sisters
  4. Students with 3 brothers or sisters:
    • 6 students × 3 = 18 brothers and sisters
  5. Remaining students with 4 brothers or sisters:
    • Total students = 24
    • Students accounted for = 7 + 4 + 3 + 6 = 20
    • Remaining students = 24 - 20 = 4 students
    • 4 students × 4 = 16 brothers and sisters

Now we add it all together:

  • Total = 14 (from 2) + 4 (from 1) + 0 (from none) + 18 (from 3) + 16 (from 4)
  • Total = 14 + 4 + 0 + 18 + 16 = 52 brothers and sisters.

So, Samedy is incorrect. In total, the class has 52 brothers and sisters.

To fill in the drop-down menus: Samedy is incorrect. In total, the class has 52 brothers and sisters.