IGNOU BCA BCSL 58 Computer Oriented Numerical Techniques Lab Solved Assignment ENGLISH

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Title Name	IGNOU BCA BCSL 58 Computer Oriented Numerical Techniques Lab Solved Assignment ENGLISH
Type	Soft Copy (E-Assignment) .pdf
University	IGNOU
Degree	BACHELOR DEGREE PROGRAMMES
Course Code	BCA
Course Name	Bachelor of Computer Applications
Subject Code	BCSL 58
Subject Name	Computer Oriented Numerical Techniques Lab
Year	2026 2027
Session	-
Language	ENGLISH
Assignment Code	BCSL 58/Assignment-1/2026 2027
Product Description	Assignment of BCA (Bachelor of Computer Applications) 2026 2027. Latest BCSL 058 2026-27 Solved Assignment Solutions
Format	Ready-to-Print PDF (.soft copy)

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BCSL 058 (July 2026 - January 2027) - ENGLISH

Course Code : BCSL-058
Course Title : Computer oriented Numerical techniques Lab
Assignment Number : BCA(V)/L-058/Assignment/2026-27
Maximum Marks : 50
Weightage : 25%
Last Dates for Submission : 31st October, 2026 (For July 2026 Session)
: 30th April, 2027 (For January 2027 Session)
This assignment has eight problems of 40 marks, each of 5 marks. All problems are
compulsory. 10 marks are for viva voce. Please go through the guidelines regarding
assignments given in the programme guide for the format of presentation.
Q1: Write a Program to find the solution of a system of linear equations using Gaussian Elimination Methods:
X + Y +Z = 2
X-2Y+3Z = 14
X + 3Y – 6Z = -23
Q2: Write a program to implement the Gauss-Seidel method for finding the roots of linear equations.
Q3: Write a program to implement the Bisection method for finding a positive root of the equation
X2 - 9x + 21 = 0. You have to make a suitable choice for the bounds.
Q4: Write a program in C for the demonstration of Bessel's Formula for Interpolation.
Q5: Write a program in C for the demonstration of Lagrange’s Interpolation method for finding f(x) for
a given input value of x.
Q6: Write a program in C to approximate first and second derivatives of y = f(x) at x = x0 using
Newton's Forward Difference Formula (FD).
Q7: Write a program in C to find the approximate value of the following definite integral using the
Trapezoidal formula:

∫0π/4tanxdx

Q8.Write a C program to demonstrate Newton’s Divided Difference Method.

BCSL 58 2025 2026 - English

Course Code : BCSL-058

Course Title : Computer oriented Numerical techniques Lab

Assignment Number : BCA(V)/L-058/Assignment/2025-26

Maximum Marks : 50

Weightage : 25%

Last Dates for Submission : 31stOctober,2025(For July Session)

30thApril, 2026(For January Session)

This assignment has eight problems of 40 marks, each of 5 marks. All problems are compulsory. 10 marks are for viva voce. Please go through the guidelines regarding assignments given in the programme guide for the format of presentation.

Q1. Write a program in C that accepts a decimal number and displays its floating-point equivalent number. You may make assumptions to simplify the program, however, your representation of floating point number should be closer to IEEE 754 standard 32 bit representation.

Q2. Write a program in C to implement Regula-Falsi method.

Q3. Write a program to implement Gauss Elimination method for solving linear equations. Your method should check if a given pivot is zero or not. It should also minimise the floating-point errors.

Q4. Write a program in C for the demonstration of Stirling's Formula for Interpolation.

Q5. Write a C Program for solving the following system of equations using Jacobi method:

$egin{bmatrix}5&-1&-1&-1\-1&10&-1&-1\-1&-1&5&-1\-1&-1&-1&10end{bmatrix}egin{bmatrix}x_1\x_2\x_3\x_4end{bmatrix}=egin{bmatrix}-4\12\8\34end{bmatrix}$

Starting with $\text{x}^{(0)} = (0, 0, 0, 0)$ . The exact solution is $\text{x} = (1, 2, 3, 4) \text{T}^\text{n}$ .

Q6. Write a C program to solve the IVP $y' = -ty^2$ , $y(2) = 1$ and find y(2.1) and y(2.2) with $h = 0.1$ using improved tangent method (modified Euler method) of O(h²) .

Q7. Write a program in C to find the approximate value of the following definite integral using Trapezoidal rule and obtain a bound for the error. The exact value of $I = \ln_2 = 0.693147$ correct to six decimal places.:

$$ \int_{0}^{1} \frac{dx}{1+x}$ $

Q8. Write a program in C to solve the equation $x^2y' = 1-xy-x^2y^2$ , $y(1) =-1$ from $x=1$ to $x=2$ by using Taylor series method of O(h²) with $h= 1/3$ and 1/4 and find the actual error at $x=2$ if the exact solution is $y=-1/x$ .

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Course: Bachelor of Computer Applications (BCA)
Subject: BCSL 58 - Computer Oriented Numerical Techniques Lab
Session: January 2027 - December 2027
Language: ENGLISH

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Product Information

Course Name	Bachelor of Computer Applications
Course Code	BCA
Subject Code	BCSL 58
Subject	Computer Oriented Numerical Techniques Lab
Programme	BACHELOR DEGREE PROGRAMMES Courses
Language	ENGLISH
Material Type	Solved Assignment – Soft Copy / PDF

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