The table given below shows the frequency distribution of the sc

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 Multiple Choice QuestionsLong Answer Type

291.

A survey regarding the heights (in cm) of 50 girls of class X of a school was conducted and the following data was obtained:

Height in cm

120 - 130

130 - 140

140 - 150

150 - 160

160 - 170

Total

Number of girls

2

8

12

20

8

50

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292.

Find mean, median and mode of the following data:

Classes

Frequency

0-20

6

20-40

8

40-60

10

60-80

12

80-100

6

100-120

5

120-140

3

Median space equals space straight l plus open parentheses fraction numerator begin display style straight N over 2 end style minus straight c. straight f. over denominator straight f end fraction close parentheses cross times straight h
equals 60 plus fraction numerator 25 minus 24 over denominator 12 end fraction cross times 20 equals 60 plus 20 over 12
equals space 60 plus 5 over 3 equals 60 plus 1.67 equals 61.67
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293.

Find mean, median and mode of the following data:

Classes

Frequency

0 - 50

2

50 - 100

3

100 - 150

5

150 - 200

6

200 - 250

5

250 - 300

3

300 - 350

1

977 Views

294.

 The following table gives the daily income of 50 workers of a factory :

Daily income (in Rs.)

No. of Workers

100-120

12

120-140

14

140-160

8

160-180

6

180-200

10

Find the Mean, Mode and Median of the above data.

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 Multiple Choice QuestionsShort Answer Type

295.

Find the mode, median and mean for the following data :

Marks Obtained

Number of Students

25-35

7

35-45

31

45-55

33

55-65

17

65-75

11

75-85

1

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 Multiple Choice QuestionsLong Answer Type

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296.

The table given below shows the frequency distribution of the scores obtained by 200 candidates in a BCA examination.

Score

No. of candidates

200-250

30

250-300

15

300-350

45

350-400

20

400-450

25

450-500

40

500-550

10

550-600

15

Draw cumulative frequency curves by using (i) 'less than series', (ii) 'more than series'.


e assume a class interval 150-200 prior to the first class interval 200-250 wtih zero frequency.
Cumulative frequency distribution [Less than Series]

Scroe

c.f.

Less than 200

0

Less than 250

30

Less than 300

45

Less than 350

90

Less than 400

110

Less than 450

135

Less than 500

175

Less than 550

185

Less than 600

200 


Now, we plot the points : (200, 0), (250, 30), (300, 45), (350, 90), (400, 110), (450, 135), (500, 175), (550, 185), (600, 200).


e assume a class interval 150-200 prior to the first class interval 2

More than Series

Scroe

c.f.

More than 200

200

More than 250

170

More than 300

155

More than 350

110

More than 400

90

More than 450

65

More than 500

25

More than 550

15

More than 600

0

Now, we plot the pts.: (200, 200), (250,170), (300,155), (350,110), (400, 90), (450, 65), (500, 25), (550, 15) and (600, 0).


e assume a class interval 150-200 prior to the first class interval 2

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297.

Draw both types of cumulative freqneucy curve on the same graph paper and then determine the median.

Marks obtained

No. of students

50-60

4

60-70

8

70-80

12

80-90

6

90-100

6

190 Views

298.

Draw 'less than' and 'more than' ogive curve from the following and indicate the value of median.

Marks

No. of students (f)

0-5

7

5-10

10

10-15

20

15-20

13

20-25

12

25-30

10

30-35

14

35-40

9

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299. The following table gives the daily income of 50 workers of a factory. Draw both types ("less than type" and "greater than type") ogives and determine the median of the data.

Daily Income (in Rs.)

Number of Workers

100-120

12

120-140

14

140-160

8

160-180

6

180-200

10

1338 Views

300.

During the medical check-up of 35 students of a class their weights were recorded as follows:

Weight (in kg.)

No. of Students

38—40

3

40—42

2

42—44

4

44—46

5

46—48

14

48—50

4

50—52

3

Draw a less than type and a more than type ogive from the given data. Hence obtain the median weight from the graph.

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