Question
$2 x+y \geq 8, x+2 y \geq 10$

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Out of a sample of 120 persons in a village, 80 were administered a new drug for preventing influenza, and out of the 18 were attacked by influenza. Out of those who are not administered the new drug, 10 persons were not attacked by influenza:
(i) Prepare a two-way table showing frequencies.
(ii) Compute the $x^2$ square statistic.
Find k if following functions are continuous at the points indicated against them.

\begin{aligned}
& f(x)=\frac{45^x-9^x-5^x+1}{\left(k^x-1\right)\left(3^x-1\right)} \text { for } x \neq 0 \\
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The attitude of 250 employees towards a proposed policy of the company is as observed in the following table. Calculate statistic.

Indiffer-

Oppose

Male

68

46

36

Female

27

49

24

Calculate Q.D. for the following data.
X

24

25

26

27

28

29

30

F

6

5

3

2

4

7

3

Weight (Kg)40-4545-5050-5555-6060-6565-7070-7575-80
No. of persons

4

1520302010

8

4

For the above data, find all quartiles and number of persons weighing between 57 kg and 72 kg.
From the following distribution, determine the median graphically.
Daily wages (in ₹)No. of employees
Above 300520
Above 400470
Above 500399
Above 600210
Above 700105
Above 80045
Above 9007
Obtain coefficient of skewness by formula and comment on the 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

Draw a scatter diagram for the data given below. Is there any correlation between Aptitude score and Grade points?

Aptitude score

40

50

55

60

70

80

grade points

1.8

3.8

2.8

1.7

3.2

A and B start a business, with A investing the total capital of $₹ 50,000$, on the condition that $B$ pays interest at the rate of $10 \%$ per annum on his half of the capital. A is a working partner and receives ₹ 1,500 per month from the total profit and any profit remaining is equally shared by both of them. At the end of the year, it was found that the income of A is twice that of B. Find the total profit for the year?
Draw an ogive for the following distribution. Determine the median graphically and verify your result by a mathematical formula.

Height (in cms.)

No. of students

145-150

2

150-155

5

155-160

9

160-165

15

165-170

16

170-175

7

175-180

5

180-185

1