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IGNOU MST-11
- Real Analysis, Calculus and Geometry,
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(July 2024 - December 2024)

MST-11 Assignment

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IGNOU MST-11 July 2024 - December 2024 - Solved Assignment

Are you looking to download a PDF soft copy of the Solved Assignment MST-11 - Real Analysis, Calculus and Geometry? Then GullyBaba is the right place for you. We have the Assignment available in English language.

This particular Assignment references the syllabus chosen for the subject of Applied Statistics, for the July 2024 - December 2024 session. The code for the assignment is MST-11 and it is often used by students who are enrolled in the MSCAST Degree.

Once students have paid for the Assignment, they can Instantly Download to their PC, Laptop or Mobile Devices in soft copy as a PDF format. After studying the contents of this Assignment, students will have a better grasp of the subject and will be able to prepare for their upcoming tests.

IGNOU MST-11 (July 2024 - December 2024) Assignment Questions

1. Solve the following problems.

(a) A ball is thrown in an upward direction. If the variable x represents the velocity of the ball when it strikes the ground. Classify variable x as discrete or continuous. Justify your answer with a proper explanation.

(b) In R we have a built-in data set “trees”. A screenshot of the first 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 first and the third rows using the Manhattan and Chebyshev distance formula.

(c) Find the equation of a line passing through points A(2, 3, 5) and B(5, 8, 9). 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.

(d) Give an example of a set which is convex but not affine. Justify your claim with a proper explanation.

2. (a) Test the convergence of the series

(b) If be a function defined by f(x)= x2+2x+1, x ∈ [0, 5]. 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 integral using beta and gamma functions.

MST-11 Assignment Details

  • University IGNOU (Indira Gandhi National Open University)
  • Title Real Analysis, Calculus and Geometry
  • Language(s) English
  • Session July 2024 - December 2024
  • Code MST-11
  • Subject Applied Statistics
  • Degree(s) MSCAST
  • Course Core Courses (CC)
  • Author Gullybaba.com Panel
  • Publisher Gullybaba Publishing House Pvt. Ltd.

Assignment Submission End Date

The IGNOU open learning format requires students to submit study Assignments. Here is the final end date of the submission of this particular assignment according to the university calendar.

  • 30th April (if Enrolled in the June Exams)
  • 31st October (if Enrolled in the December Exams).

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English Language

  • July 2024 - December 2024 12 Pages (0.00 ), PDF Format SKU: IGNGB-AS-MSC-MST11-EN-461

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  • All Solved Answers By IGNOU Experts.
  • Available for 3 Times for Download.
  • Downloadable Soft Copy in PDF.
  • Print Ready Format: A4 (21 x 29 x .20 cm (Width x Length x Height)

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