Percentile for Grouped Data Activity

Froggy Jumps

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Bethany Meah

Philippines

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Percentile for Grouped Data Activity


Froggy Jumps Percentile for Grouped Data ActivityVersion en ligne Let's review what you've learned. par Bethany Meah 1 In the formula for finding the percentile of grouped data, what does LB represent? a The lower boundary of the percentile class. b The lower limit of the class interval. c The midpoint of the percentile class. 2 In the formula for finding the percentile of grouped data, what does a The cumulative frequency of the percentile class. b The cumulative frequency below the percentile class. c The cumulative frequency before the percentile class. 3 In a grouped frequency distribution table, what does the symbol "i" represent? a The midpoint of the class interval. b The class size of the class interval. c The boundary of the class interval. 4 In the formula for the percentile of grouped data, what does FPk represent? a The frequency of the percentile class. b The frequency before the percentile class. c The total frequency of the distribution. 5 To determine the position of the kth percentile in grouped data, which expression is used? a k/100 b kN/100 c k/N 6 Which of the following shows the correct chronological order of steps in finding the percentile of a grouped data set? a Interpret the result, Locate the position of the percentile, Compute the percentile value. b Locate the position of the percentile, Compute the percentile value, Interpret the result. c Compute the percentile value, Interpret the result, Locate the position of the percentile. 7 The 60th percentile (P₆₀) of a grouped distribution of test scores is 82. What does this mean? a 60% of the scores are less than or equal to 82. b 60% of the observations are equal to 82. c 82% of the observations are below 60. 8 If the 75th percentile (P₇₅) of students’ test scores is 90, which statement best describes this result? a 75% of the students scored exactly 90. b 75% of the students scored 90 or lower. c 25% of the students scored 90 or above. 9 A teacher wants to identify students who scored above the 70th percentile in a math test. After calculating, the 70th percentile score is 84. Out of 50 students, 15 scored above 84. Which conclusion is most reasonable? a Exactly 70% of students scored below 84. b Exactly 70% of students scored below 84. c Less than 30% of students scored above the 70th percentile. 10 A data analyst calculated the 25th, 50th, and 75th percentiles of daily study hours. She noticed the difference between the 75th and 50th percentile is larger than the difference between the 50th and 25th percentile. What does this indicate? a Most students study the same number of hours. b The upper half of the data is more spread out than the lower half. c The median study time is greater than the average study time.

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Percentile for Grouped Data Activity

Froggy Jumps

À propos de cette activité

Créé par

Téléchargez la version pour jouer sur papier

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Percentile for Grouped Data ActivityVersion en ligne

par Bethany Meah

In the formula for finding the percentile of grouped data, what does LB represent?

In the formula for finding the percentile of grouped data, what does

In a grouped frequency distribution table, what does the symbol "i" represent?

In the formula for the percentile of grouped data, what does FPk represent?

To determine the position of the kth percentile in grouped data, which expression is used?

Which of the following shows the correct chronological order of steps in finding the percentile of a grouped data set?

The 60th percentile (P₆₀) of a grouped distribution of test scores is 82. What does this mean?

If the 75th percentile (P₇₅) of students’ test scores is 90, which statement best describes this result?

A teacher wants to identify students who scored above the 70th percentile in a math test. After calculating, the 70th percentile score is 84. Out of 50 students, 15 scored above 84. Which conclusion is most reasonable?

A data analyst calculated the 25th, 50th, and 75th percentiles of daily study hours. She noticed the difference between the 75th and 50th percentile is larger than the difference between the 50th and 25th percentile. What does this indicate?