IGNOU MST 11 SOLVED ASSIGNMENT
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MST 11: Real Analysis, Calculus and Geometry
| Title Name | IGNOU MST 11 SOLVED ASSIGNMENT |
|---|---|
| Type | Soft Copy (E-Assignment) .pdf |
| University | IGNOU |
| Degree | MASTER DEGREE PROGRAMMES |
| Course Code | MSCAST |
| Course Name | M.Sc. (Applied Statistics) |
| Subject Code | MST 11 |
| Subject Name | Real Analysis, Calculus and Geometry |
| Year | 2025 |
| Session | - |
| Language | English Medium |
| Assignment Code | MST 11/Assignment-1/2025 |
| Product Description | Assignment of MSCAST (M.Sc. (Applied Statistics)) 2025. Latest MST 011 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) |
📅 Important Submission Dates
- January 2025 Session: 31st October, 2025
- July 2025 Session: 30th April, 2025
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MST 011 (January 2025 - July 2025) - ENGLISH
TUTOR MARKED ASSIGNMENT
MST-011: Real Analysis, Calculus and Geometry
Course Code: MST-011
Assignment Code: MST-011/TMA/2025
Maximum Marks: 50
Note: All questions are compulsory. Answer in your own words.
1. Solve the following problems
(a) If f is a function from set X to a set Y then is it possible
(b) In R we have a built-in data set “trees”. A screenshot of the last four rows together with the R code to obtain it is given as follows. To get more detail about this data set you can run ?trees command on R console.
Note that all the three variables of this data set are numeric. So, assuming each row of this data set is a point in 3-dimension. Find the distances between the points corresponding to the 28th and the 32st rows using the Manhattan and Chebyshev distance formula
(c) Find the equation of a line passing through points A(0, 0, 1) and B(1, 1, 0). Also, find the coordinates of a point on this line which is at a distance of 10 units from point A opposite to the side of point B.
2. be a function defined by
Show that f is Riemann integrable using both definitions. Also, verify that the results of both definition match.
3. (a) Evaluate the integral
by considering D as a region of Type I and then as a region of Type II.
(b) Evaluate the integrausing beta and gamma functions.
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