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HSC Commerce (English Medium) 11th Standard - Maharashtra State Board Question Bank Solutions

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The following table gives the distribution of daily wages of 500 families in a certain city.

Daily wages No. of families
Below 100 50
100 – 200 150
200 – 300 180
300 – 400 50
400 – 500 40
500 – 600 20
600 above 10

Draw a ‘less than’ ogive for the above data. Determine the median income and obtain the limits of income of central 50% of the families.

[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

The following frequency distribution shows the profit (in ₹) of shops in a particular area of city:

Profit per shop (in ‘000) No. of shops
0 – 10 12
10 – 20 18
20 – 30 27
30 – 40 20
40 – 50 17
50 – 60 6

Find graphically The limits of middle 40% shops.

[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

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The following frequency distribution shows the profit (in ₹) of shops in a particular area of city:

Profit per shop (in ‘000) No. of shops
0 – 10 12
10 – 20 18
20 – 30 27
30 – 40 20
40 – 50 17
50 – 60 6

Find graphically the number of shops having profile less than 35,000 rupees.

[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

The following is the frequency distribution of overtime (per week) performed by various workers from a certain company.

Determine the values of D2, Q2, and P61 graphically.

Overtime
(in hours)
Below 8 8 – 12 12 – 16 16 – 20 20 – 24 24 and above
No. of workers 4 8 16 18 20 14
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

Draw ogive for the following data and hence find the values of D1, Q1, P40.

Marks less than 10 20 30 40 50 60 70 80 90
No. of students 4 6 24 46 67 86 96 99 100
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

The following table shows the age distribution of head of the families in a certain country. Determine the third, fifth and eighth decile of the distribution graphically.

Age of head of family
(in years)
Numbers (million)
Under 35 46
35 – 45 85
45 – 55 64
55 – 65 75
65 – 75 90
75 and Above 40
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

The following table gives the distribution of females in an Indian village. Determine the median age of graphically.

Age group No. of females
(in ‘000)
0 – 10 175
10 – 20 100
20 – 30 68
30 – 40 48
40 – 50 25
50 – 60 50
60 – 70 23
70 – 80 8
80 – 90 2
90 – 100 1
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

Draw ogive for the Following distribution and hence find graphically the limits of weight of middle 50% fishes.

Weight of fishes (in gms) 800 – 890 900 – 990 1000 – 1090 1100 –  1190 1200 – 1290 1300 –1390 1400 – 1490
No. of fishes 8 16 20 25 40 6 5
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

Find graphically the values of D3 and P65 for the data given below:

I.Q of students 60 – 69 70 – 79 80 – 89 90 – 99 100 – 109 110 – 119 120 – 129
No. of students 20 40 50 50 20 10 10
[2.1] Partition Values
Chapter: [2.1] Partition Values
Concept: undefined >> undefined

For a data set, sum of upper and lower quartiles is 100, difference between upper and lower quartiles is 40 and median is 50. Find the coefficient of skewness.

[2.3] Skewness
Chapter: [2.3] Skewness
Concept: undefined >> undefined

For a data set with upper quartile equal to 55 and median equal to 42. If the distribution is symmetric, find the value of lower quartile.

[2.3] Skewness
Chapter: [2.3] Skewness
Concept: undefined >> undefined

Obtain the coefficient of skewness by formula and comment on nature of the distribution.

Height in inches No. of females
Less than 60 10
60 – 64 20
64 – 68 40
68 – 72 10
72 – 76 2
[2.3] Skewness
Chapter: [2.3] Skewness
Concept: undefined >> undefined

Calculate Skb for the following set of observations of yield of wheat in kg from 13 plots:

4.6, 3.5, 4.8, 5.1, 4.7, 5.5, 4.7, 3.6, 3.5, 4.2, 3.5, 3.6, 5.2

[2.3] Skewness
Chapter: [2.3] Skewness
Concept: undefined >> undefined

For a frequency distribution Q3 – Q2 = 90 And Q2 – Q1 = 120, find Skb.

[2.3] Skewness
Chapter: [2.3] Skewness
Concept: undefined >> undefined

Following table shows the classification of applications for secretarial and for sales positions according to gender. Calculate the value of χ2 Statistic.

 

Offered

Denied
Male 75 150
Female 25 50
[2.4] Bivariate Frequency Distribution and Chi Square Statistic
Chapter: [2.4] Bivariate Frequency Distribution and Chi Square Statistic
Concept: undefined >> undefined

200 teenagers were asked which take-out food do they prefer - French fries, burger, or pizza. The results were -

  French fries Burger Pizza
Boys 6 20 24
Girls 18 40 92

Compute χ2 Statistics.

[2.4] Bivariate Frequency Distribution and Chi Square Statistic
Chapter: [2.4] Bivariate Frequency Distribution and Chi Square Statistic
Concept: undefined >> undefined

A sample of men and women who had passed their driving test either in 1st attempt or in 2nd attempt surveyed. Compute χ2 statistics.

Passed in →
First attempt Second attempt
Men 32 28
Women 8 12
[2.4] Bivariate Frequency Distribution and Chi Square Statistic
Chapter: [2.4] Bivariate Frequency Distribution and Chi Square Statistic
Concept: undefined >> undefined

800 people were asked whether they wear glasses for reading with the following results.

Age Wear glasses Do not wear glasses
≤ 30 310 90
> 30 290 110

Compute the X2 square statistic.

[2.4] Bivariate Frequency Distribution and Chi Square Statistic
Chapter: [2.4] Bivariate Frequency Distribution and Chi Square Statistic
Concept: undefined >> undefined

Out of a sample of 120 persons in a village, 80 were administered a new drug for preventing influenza and out of them 18 were attacked by influenza. Out of those who were not administered the new drug, 10 persons were not attacked by influenza: Prepare to compute the χ2 square statistic.

[2.4] Bivariate Frequency Distribution and Chi Square Statistic
Chapter: [2.4] Bivariate Frequency Distribution and Chi Square Statistic
Concept: undefined >> undefined

A box contains 11 tickets numbered from 1 to 11. Two tickets are drawn at random with replacement. If the sum is even, find the probability that both the numbers are odd.

[2.7] Probability
Chapter: [2.7] Probability
Concept: undefined >> undefined
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