## Assam University B.Com Question Papers

TDC (CBCS) Even Semester Exam., 2019

COMMERCE (2nd Semester)

Course No.: BCPDSC – 202T

(Business Math and Statistics)

Full Marks: 70

Pass Marks: 28

Time: 3 hours

The figures in the margin indicate full marks for the questions

UNIT – I

1. Answer any two of the following questions: 2x2=4

Define matrix.

What do you mean by inverse of a matrix?

Name different types of matrix.

2. (a) Given

Compute Adj A. 4

(b) If 4

Find .

Or

3. (a) Using matrices, solve the following equation: 4

(b) What is a square matrix?

(c) Define diagonal matrix and column matrix.

UNIT - II

4. Answer any two of the following questions: 2x2=4

State the distinction between and .

Write the necessary and sufficient conditions for a function to be maximum.

If and are two functions of , then find .

5. (a) Discuss the continuity of the following function:

At 0 and 1. 4

(b) Show that the function has a maximum and minimum, but the maximum is less than the minimum. 4

(c) Evaluate: 2

Or

6. (a) Evaluate: 2x2=4

(b) If , then find . 3

(c) Find , if . 3

UNIT – III

7. Answer any two of the following questions: 2x2=4

Write down the relation among mean, median and mode.

What is measure of variation?

Give any two examples of open-end classes.

8. Calculate mean, median, mode and standard deviation from the following data:

Or

9. From the data given in Q. No. 8, find the quartile deviation.

UNIT – IV

10. Answer any two of the following questions: 2x2=4

Interpret, r = 0 and r = +1.

Write down the regression equation of X on Y and Y on X.

Distinguish between correlation and regression (any two differences).

11. Calculate the correlation coefficient between the marks of Math and marks of Statistics:

Also find . 8+2=10

Or

12. (a) Write a note on Spearman rank correlation. 5

(b) From the data given in Q. No. 11, calculate the regression coefficient of Y on X. 5

UNIT – V

13. Answer any two of the following questions: 2x2=4

Name two tests for ideal index number.

Give two examples of seasonal variation.

Give two examples of irregular variation.

14. (a) Fit a linear trend by the method of least squares:

(b) Write two drawbacks of the method of moving averages.

Or

15. (a) Write down the different steps for the construction of index number.

(b) Calculate Fisher’s ideal index number from the data given below:

**B.Com 2nd Sem (CBCS Pattern - Year 2019)**

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