IGNOU BAEGH BECC 104 SOLVED ASSIGNMENT
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BECC 104: Mathematical Methods for Economics I
| Title Name | IGNOU BAEGH BECC 104 SOLVED ASSIGNMENT |
|---|---|
| Type | Soft Copy (E-Assignment) .pdf |
| University | IGNOU |
| Degree | BACHELOR DEGREE PROGRAMMES |
| Course Code | BAEGH |
| Course Name | Bachelor of Arts English (Honours) |
| Subject Code | BECC 104 |
| Subject Name | Mathematical Methods for Economics I |
| Year | 2025 |
| Session | - |
| Language | English Medium |
| Assignment Code | BECC 104/Assignment-1/2025 |
| Product Description | Assignment of BAEGH (Bachelor of Arts English (Honours)) 2025. Latest BECC 104 2026 Solved Assignment Solutions |
| Last Date of IGNOU Assignment Submission | Last Date of Submission of IGNOU BEGC-131 (BAG) 2025-26 Assignment is for January 2026 Session: 30th September, 2026 (for December 2025 Term End Exam). Semester Wise January 2025 Session: 30th March, 2026 (for June 2026 Term End Exam). July 2025 Session: 30th September, 2025 (for December 2025 Term End Exam). |
| Format | Ready-to-Print PDF (.soft copy) |
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BECC 104 2025 - English
BECC 104: MATHEMATICAL METHODS IN ECONOMICS
Tutor Marked Assignments
Course Code: BECC 104
Assignment Code: ASST BECC 104/TMA/July 2024 and January 2025
Total Marks: 100
Part A
Answer the following Long Category questions in about 500 words cach. Each question carries 20 marks. Word limit will not apply in the case of numerical questions.
1. Consider the following two matrices
(i) Find the rank of 'A' and 'B'
(ii) Show that (AB)=B-1A-1
(iii) Show that (A-1) -1=A
(iv) Show that (B-1)-1=B
2. An individual consumer consumes two commodities X1 & X2. The utility function is
The price of commodity one is P1= Rs.3.00, the price of commodity two is P2=Rs.4.00, the individual's income per period is Rs. 108. Determine the utility maximizing level of X1 & X2, and derive the demand curves for the two commodities.
Part B
Answer the following Middle Category questions in about 250 words each. Each question carries 10 marks. Word limit will not apply in the case of numerical questions.
3.
(1) Find the stationary points of z.
(ii) Determine if at these points the function is at a relative maximum, relative minimum, infixion point, or saddle point.
4. Solve the following differential equation
given Y(0) = 4
5.
Find the maximum value for f(x,y) if x and y are constrained to sum to 1 (That is, x+y= 1). Solve the problem in two ways: by substitution and by using the Lagrangian multiplier method.
Part C
Answer the following Short Category questions in about 100 words each
6. Define
a. Adjugate of a matrix
b. Decomposable matrix
с. Singular matrix
7. Evaluate
8. Explain the concept of maximum value function.
9. Let the production function by Find the elasticity of production with respect to labour (L).
10. Denote by a, b and e the column vectors
Calculate
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