Mathematics
Using a graph paper, draw an ogive for the following distribution which shows a record of the weight in kilograms of 200 students.
| Weight (in kg) | No. of students |
|---|---|
| 40 - 45 | 5 |
| 45 - 50 | 17 |
| 50 - 55 | 22 |
| 55 - 60 | 45 |
| 60 - 65 | 51 |
| 65 - 70 | 31 |
| 70 - 75 | 20 |
| 75 - 80 | 9 |
Use your ogive to estimate the following :
(i) the percentage of students weighing 55 kg or more
(ii) the weight above which the heaviest 30% of the students fall
(iii) the number of students who are (a) under weight and (b) Over-weight, if 55.70 kg is considered as standard weight.
Related Questions
The table below shows the distribution of the scores obtained by 120 shooters in shooting competition. Using a graph sheet, draw an ogive for the distribution.
Scores obtained Number of shooters 0 - 10 5 10 - 20 9 20 - 30 16 30 - 40 22 40 - 50 26 50 - 60 18 60 - 70 11 70 - 80 6 80 - 90 4 90 - 100 3 Use your ogive to estimate :
(i) the median
(ii) the inter-quartile range
(iii) the number of shooters who obtained more than 75% score.
The daily wages of 80 workers in a project are given below:
Wages (in ₹) Number of workers 400 - 450 2 450 - 500 6 500 - 550 12 550 - 600 18 600 - 650 24 650 - 700 13 700 - 750 5 Use a graph paper to draw an ogive for the above distribution. (Use a scale of 2 cm = ₹ 50 on x-axis and 2 cm = 10 workers on y-axis). Use your ogive to estimate:
(i) the median wage of the workers.
(ii) the lower quartile wage of the workers.
(iii) the number of workers who earn more than ₹ 625 daily.
Using a graph paper, draw an ogive for the distribution which shows the marks obtained on the General knowledge paper by 100 students.
Marks No. of students 0 - 10 5 10 - 20 10 20 - 30 20 30 - 40 25 40 - 50 15 50 - 60 12 60 - 70 9 70 - 80 4 Use the ogive to estimate:
(i) the median
(ii) the number of students whose score is above 65.
The table shows the distribution of the scores obtained by 160 shooters in a shooting competition. Use a graph sheet and draw an ogive for the distribution (take 2 cm = 10 scores on the x-axis and 2 cm = 20 shooters on the y-axis.)
Scores Number of shooters 0 - 10 9 10 - 20 13 20 - 30 20 30 - 40 26 40 - 50 30 50 - 60 22 60 - 70 15 70 - 80 10 80 - 90 8 90 - 100 7 Use your graph to estimate the following:
(i) the median
(ii) the inter-quartile range
(iii) the number of shooters who obtained a score of more than 85%