IGNOU BCS 12 SOLVED ASSIGNMENT
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BCS 12: Mathematics
| Title Name | IGNOU BCS 12 SOLVED ASSIGNMENT |
|---|---|
| Type | Soft Copy (E-Assignment) .pdf |
| University | IGNOU |
| Degree | BACHELOR DEGREE PROGRAMMES |
| Course Code | BCA |
| Course Name | Bachelor of Computer Applications |
| Subject Code | BCS 12 |
| Subject Name | Mathematics |
| Year | 2025 2026 |
| Session | - |
| Language | English Medium |
| Assignment Code | BCS 12/Assignment-1/2025 2026 |
| Product Description | Assignment of BCA (Bachelor of Computer Applications) 2025 2026. Latest BCS 012 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
- July 2025 Session: 30th April, 2026
- January 2026 Session: 31st October, 2026
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BCS 012 (July 2025 - January 2026) - ENGLISH
Course Code : BCS-012
Course Title : Basic Mathematics
Assignment Number : BCA_NEW(I)-012/Assignment/2025-26
Maximum Marks : 100 Weightage : 30%
Last Date of Submission : 31 st October,2025(For July 2025 Session) 30th April, 2026 (For January 2026 Session)
Note: There are 5 questions in the following assignment carrying a total of 80 marks, Rest 20 marks are for viva-voce. Answer all the questions.
Q1: (a) Snow that
(b) If A = [2 -1 3] and B= check
Whether AB = BA.
(c) Use the principle of mathematical induction to show that 1+3+5+ -------- + (2n -1) = n2 for each n∈N.
(d) If α and β are roots of x2−3ax+a2=0 and α2+β2=9/7, find the value of a.
(e) If y=ax+b/x, show that x2 * d2y/dx2+x * dy/dx−y=0
(f) Evaluate the integral ∫ ex(ex+7)5dx.
(g) If a![Image ignou-ignouacademy-com-ignou-bcs-12-solved-assignment-html-p-ignou-56857](data:image/svg+xml;utf8,<svg%20xmlns="http://www.w3.org/2000/svg"%20width="0.471em"%20height="0.714em"%20style="width:0.471em"%20viewBox="0%200%20471%20714"%20preserveAspectRatio="xMinYMin"><path%20d="M377%2020c0-5.333%201.833-10%205.5-14S391%200%20397%200c4.667%200%208.667%201.667%2012%205%0A3.333%202.667%206.667%209%2010%2019%206.667%2024.667%2020.333%2043.667%2041%2057%207.333%204.667%2011%0A10.667%2011%2018%200%206-1%2010-3%2012s-6.667%205-14%209c-28.667%2014.667-53.667%2035.667-75%2063%0A-1.333%201.333-3.167%203.5-5.5%206.5s-4%204.833-5%205.5c-1%20.667-2.5%201.333-4.5%202s-4.333%201%0A-7%201c-4.667%200-9.167-1.833-13.5-5.5S337%20184%20337%20178c0-12.667%2015.667-32.333%2047-59%0AH213l-171-1c-8.667-6-13-12.333-13-19%200-4.667%204.333-11.333%2013-20h359%0Ac-16-25.333-24-45-24-59z"></path></svg>)
=5i^−j^−3k^ and b=i^−3j^−5k^, show that a+b and a−b are perpendicular to each other.
(h) Find the angle between the lines x−5/2=y−5/1=−z+1/-1 and x/3=y−1/2=z+5/3.
Q2: (a) If A = show that A2 = A-1
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