IGNOU BCSL 58 SOLVED ASSIGNMENT

Included:

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:

Starting with . The exact solution is .

Q6. Write a C program to solve the IVP , and find y(2.1) and y(2.2) with 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 correct to six decimal places.:

$

Q8. Write a program in C to solve the equation , from to by using Taylor series method of O(h²) with and 1/4 and find the actual error at if the exact solution is .

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/4​tanxdx

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

Q: How will I receive the PDF?
A: Immediately after payment, the download link will appear and be sent to your email.

Q: Is this hand-written or typed?
A: This is a professional typed computer PDF. You can use it as a reference for your handwritten submission.