Advertisements
Advertisements
प्रश्न
The heights (in cm) of the volleyball players from team A and team B were recorded as:
Team A: 180, 178, 176, 181, 190, 175, 187
Team B: 174, 175, 190, 179, 178, 185, 177
Which team had a greater average height?
Find the median of team A and team B.
Advertisements
उत्तर
Total number of players in each team = 7
Mean height of team A = `" Sum of the height of players of the team A"/"Total number of team A players"`
= `[ 180 + 178 + 176 + 181 + 190 + 175 + 187 ]/7`
= `1267/7`
= 181 cm
Mean height of team B = `" Sum of the height of players of the team B"/"Total number of team B players"`
= `[ 174 + 175 + 190 + 179 + 178 + 185 + 177 ]/7`
= `1258/7`
= 179.7 cm
Thus, team A has greater average height.
Median of team A:
Arranging heights in ascending order, we get
175, 176, 178, 180, 181, 187, 190
Total number of observations = n = 7 (odd)
∴ Median = `(( n + 1)/2)^"th" "Observation" = (( 7 + 1 )/2)^"th" "Observation" = 4^"th" "Observation" = 180 cm`
Median of team B:
Arranging heights in ascending order, we get
174, 175, 177, 178, 179, 185, 190
Total number of observations = n = 7 (odd)
∴ Median = `(( n + 1)/2)^"th" "Observation" = (( 7 + 1 )/2)^"th" "Observation" = 4^"th" "Observation" = 178 cm`
APPEARS IN
संबंधित प्रश्न
The mean of 15 observations is 32. Find the resulting mean, if each observation is: Multiplied by 2
The mean of 15 observations is 32. Find the resulting mean, if the observation is: Decreased by 20%
Find the mean of 8, 12, 16, 22, 10 and 4. Find the resulting mean, if each of the observations, given above, be: increased by 25%
Find the mean of 8, 12, 16, 22, 10 and 4. Find the resulting mean, if each of the observations, given above, be: decreased by 40%
The mean of 18, 24, 15, 2x + 1 and 12 is 21. Find the value of x.
Find the mean and median of all the positive factors of 72.
The mean of x, x + 2, x + 4, x + 6 and x + 8 is 11, find the mean of the first three observations.
A boy scored the following marks in various class tests during a terminal exam, each test being marked out of 20.
17, 15, 16, 7, 10, 14, 12, 19, 16, 12
Find his average mean marks.
The mean of 16 natural numbers is 48. Find the resulting mean, if each of the number is decreased by 10%
The mean of 4 observations is 20. If one observation is excluded, the mean of the remaining observations becomes 15. Find the excluded observation.
