mgt411 assignment 1 solutions 2021 spring.docx

@triggered-man said in assignment 1:

Assignment No. 1 (Lectures # 1 to 9) Total Marks: 10
Spring 2021 Discrete Mathematics (MTH202)
Due Date: 20-05- 2021

Please read the following instructions before attempting the solution of this assignment:

To solve this assignment, you should have good command over 1 to 9 lectures.
Try to consolidate your concepts that you learn in the lectures with these questions.
Upload assignments properly through VULMS. No Assignment will be accepted through Email.
No assignment will be accepted after the due date.
Write your ID on the top of your solution file.
All students are directed to use the font and style of text as is used in this document.
Use MathType or Equation Editor etc. for mathematical symbols and equations.
Remember that you are supposed to submit your assignment in MS-Word format any other format like scanned, images, MS-Excel, HTML etc. will not be accepted.
Do not use colorful backgrounds in your solution files.
This is an individual assignment (not a group assignment). So keep in mind that you are supposed to submit your own, self-made and different assignment even if you discuss the questions with your class fellows. All similar assignments (even with some meaningless modifications) will be awarded zero marks and no excuse will be accepted. This is your responsibility to keep your assignment safe from others.

Question No.1 Marks: 10

Let the universal set U be the set of integers and A={x∈Z|0<x≤5} and
B={x∈Z|3≤x<9}, then find
〖(A∪B)〗^c

〖(A∩B)〗^c

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Sample Output
A1 Sample Output.mp4

Q.2
Solution:
Method 1
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Method 2
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@asad-saab
Fall 2023
MTH603
Assignment # 1
Section In charge: Husna Muzaffar Total Marks 20
Instructions

To solve this assignment you need to have a good grip on lectures 1-15. The course is segmented into four sections, each of which is supervised by a different faculty member. Information regarding the section in charge can be
found in the course information section on the LMS. A distinct assignment file has been given to each section, resulting in a total
of four separate assignment files. The relevant assignment file can be downloaded from the announcement section of the course. It is important to note that students can only view the announcements relevant to their respective sections. You will prepare the solution of assignment on Word file and upload at the assignment interface on LMS as per usual practice. Plagiarism in the submitted assignment will lead to a zero grade. Additionally, any student who submits a solution file that is not applicable to their section will also get a zero grade.
𝐐𝐮𝐞𝐬𝐭𝐢𝐨𝐧# 𝟏: Marks 10 Solve the system of equations by using Crout’s method.
2𝑥 + 5𝑦 + 3𝑧 = 16

𝐐𝐮𝐞𝐬𝐭𝐢𝐨𝐧# 𝟐:
Marks 10
3𝑥 + 𝑦 + 2𝑧 = 11 −3𝑥 + 7𝑦 + 8𝑧 = 10
Solve the following system of equations by using Jacobi′s iterative method for the first three iterations by taking initial starting of solution vector as (0,0,0). 8𝑥 − 2𝑦 − 2𝑧 = 3
−2𝑥 + 6𝑦 + 𝑧 = 9
−2𝑥+𝑦+7𝑧= 6

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Check and join group for solution!
https://chat.cyberian.pk/chat/group/48/

Solution:1 847702ca-b2f8-47e1-bc50-67e732da2334-image.png

Solution:2 ffc7a7af-70d3-453d-9f0b-a5de6696e77d-image.png