This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.

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Step 1: Verify the "Height in meter squared (m²)" column for all students. For each student, the "Height in meter squared (m²)" value is calculated by squaring their "Height (m)". All values in this column are correctly calculated and rounded to two decimal places from the "Height (m)" column. For example: • Student 1: • Student 3: . The table shows , which is a minor rounding difference. We will use the table's value for BMI calculation. • Student 7:
Step 2: Calculate and verify the "Body Mass Index (BMI)" column for all students. We calculate BMI using the formula , using the "Height in meter squared (m²)" value from the table and rounding to one decimal place.
• Student 1: . (Matches table) • Student 2: . (Matches table) • Student 3: . (Table shows , acceptable rounding) • Student 4: . (Table shows , acceptable rounding) • Student 5: . (Table shows , which is incorrect. The correct BMI is ) • Student 6: . (Table shows , which is incorrect. The correct BMI is ) • Student 7: . (Matches table) • Student 8: . (Table shows , acceptable rounding) • Student 9: . (Matches table) • Student 10: . (Table shows , acceptable rounding)
Step 3: List the corrected BMI values for all students. • Student 1: • Student 2: • Student 3: • Student 4: • Student 5: • Student 6: • Student 7: • Student 8: • Student 9: • Student 10:
Step 4: Determine the percentage of students who are obese. A person is considered obese if their Body Mass Index (BMI) is or higher. Comparing the corrected BMI values to this criterion: • All students have a BMI less than . Number of obese students = Total number of students =
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Verify the "Height in meter squared (m²)" column for all students. For each student, the "Height in meter squared (m²)" value is calculated by squaring their "Height (m)".
This mathematics problem involves applying core mathematical principles and formulas. Below you will find a complete step-by-step solution with detailed explanations for each step, helping you understand not just the answer but the method behind it.