In a class of 70 students, Heather has a rank of 19. At what percentile is she? Heather has a percentile rank of (Round to the nearest integer as needed.)

To find Heather's percentile rank, you can use the formula: Percentile = \(\left( \frac{N_R - 1}{N_T} \right) \times 100\) Where: - \(N_R\) = rank of the student (Heather's rank, which is 19) - \(N_T\) = total number of students (70) Plugging in the numbers: Percentile = \(\left( \frac{19 - 1}{70} \right) \times 100 = \left( \frac{18}{70} \right) \times 100 \approx 25.71\) Rounding to the nearest integer, Heather has a percentile rank of 26. To clarify, percentile ranks indicate how a student's performance compares to others. For example, if Heather is in the 26th percentile, she performed better than 26% of her peers, meaning 74% scored higher than her. Understanding percentiles can help students gauge their academic performance within a group! Rankings can be a source of stress for students, but they also highlight areas for improvement. Instead of fixating solely on rank, students might focus on personal growth, setting achievable goals, and seeking help when needed. In this case, Heather can concentrate on what subjects or skills to tackle in order to improve her standings in future assessments!