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Title Name | IGNOU BCS 12 2023 2024 Solution |
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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 | 2023 2024 |
Session | - |
Language | English Medium |
Assignment Code | BCS-012/Assignmentt-1//2023-24 |
Product Description | Assignment of BCA (Bachelor of Computer Applications) 2023-24. Latest BCS 012 2023-24 Solved Assignment Solutions |
Last Date of IGNOU Assignment Submission | Last Date of Submission of IGNOU BCS-012 (BCA) 2023-24 Assignment is for January 2023 Session: 30th September, 2023 (for December 2023 Term End Exam). Semester Wise January 2023 Session: 30th March, 2024 (for June 2024 Term End Exam). July 2023 Session: 30th September, 2023 (for December 2023 Term End Exam). |
Assignment Code | BCS 12/2023 2024 |
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Ques 1.
If A = 3 -1 ,
2 1
Show that A2
- 4 A + 5 I2 = 0. Also, find A4
.
Ques 2.
Find the sum of first all integers between 100 and 1000 which are divisible by 7.
Ques 3.
a) If pth term of an A.P is q and qth term of the A.P. is p, find its rth term.
b) Find the sum of all the integers between 100 and 1000 that are divisible by 9.
Ques 4.
If 1,
Ques 5.
If α, β are roots of x2 – 3ax + a2 = 0, find the value(s) of a if α2 + β2 = 7 4 .
Ques 6.
If y =
Ques 7.
Evaluate : ∫x 2√5x − 3dx
Ques 8.
Use De Moivre’s theorem to find (√3 + i) 3
Ques 9.
Solve the equation x 3 – 13x 2 + 15x + 189 = 0, Given that one of the roots exceeds the other by 2.
Ques 10.
Solve the inequality 2 X−1 > 5 and graph its solution.
Ques 11.
Determine the values of x for which f(x) = x 4 – 8x 3 + 22x 2 – 24x + 21 is increasing and for which it is decreasing.
Ques 12.
Find the points of local maxima and local minima of f(x) = x 3 – 6 x 2 + 9x + 2014, x ε
Ques 13.
Using integration, find length of the curve y = 3 – x from (-1, 4) to (3, 0)
Ques 14.
Show that the lines, given below, Intersect each other.
Ques 15.
A tailor needs at lease 40 large buttons and 60 small buttons. In the market, buttions are available in two boxes or cards. A box contains 6 large and 2 small buttons and a card contains 2 large and 4 small buttons. If the cost of a box is $3 and cost of a card is $2, find how many boxes and cards should be purchased so as to minimize the expenditure.
Ques 16.
Find the scalar component of projection of the vector a = 2
Ques 17.
If
Show that Also, find
Ques 18.
Find the sum of first all integers between 100 and 1000 which are divisible by 7.
Ques 19.
If term of an A.P is q and term of the A.P. is p, find its term.
Find the sum of all the integers between 100 and 1000 that are divisibleby 9.
Ques 20.
. Find the sum of first all integers between 100 and 1000 which are divisible by 7.
Ques 21.
If , are cube roots of unity, show that
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