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ProgramsBCASemester 4Numerical MethodsUnit 1: Solution of Nonlinear Equations (10Hrs.)
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BCA Semester 4 – Numerical Methods – Unit 1: Solution of Nonlinear Equations (10Hrs.)

Comprehensive questions and detailed answers for Unit 1: Solution of Nonlinear Equations (10Hrs.). Perfect for exam preparation and concept clarity.

9
Questions
65
Marks
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1

Compute the root of equation x2−5x+6=0x2−5x+6=0x2−5x+6=0 in the vicinity of x=5x=5x=5 using Newton-Raphson method.

MediumTHEORY5 marks2021(TU FOHSS Final)
2

Write an algorithm and program to compute root of nonlinear equation using bisection method.

MediumTHEORY10 marks2021(TU FOHSS Final)
3

If the true value of π is 3.1415926 and its approximate value is given by 3.1428571. Find the absolute and relative errors.

MediumTHEORY5 marks2022(TU FOHSS Final)
4

When would we not use N-R method? Find the root of the equation

x3−4x+1=0,x3−4x+1=0,x3−4x+1=0,

lying in (0, 1) using Bisection method performing 10 iterations.

MediumTHEORY10 marks2022(TU FOHSS Final)
5

Define error. Explain the Taxonomy Errors.

MediumTHEORY5 marks2023(TU FOHSS Final)
6

Explain absolute and relative error. Find the relative error of number 5.6 if both of its digits are correct.

MediumTHEORY5 marks2024(TU FOHSS Final)
7

Write an algorithm and program to compute the root of nonlinear equation using Newton - Raphson method.

MediumTHEORY10 marks2023(TU FOHSS Final)
8

On what type of equations Newton's methods can be applicable. Justify.

MediumTHEORY5 marks2024(TU FOHSS Final)
9

How can x we use Laterpolation techniques (methods) to approximate the value of the root for the functions whose derivative can't be found? Explain. Write a program to solve sin x−2x+1=0sin\space x - 2x + 1 = 0sin x−2x+1=0 using Bisection method.

MediumTHEORY10 marks2024(TU FOHSS Final)
Showing 9 questions

Sample Questions

Compute the root of equation \(x2−5x+6=0\) in the vicinity of \(x=5\) using Newton-Raphson method.

Marks: 5Chapter: Unit 1: Solution of Nonlinear Equations (10Hrs.)

Write an algorithm and program to compute root of nonlinear equation using bisection method.

Marks: 10Chapter: Unit 1: Solution of Nonlinear Equations (10Hrs.)

If the true value of π is 3.1415926 and its approximate value is given by 3.1428571. Find the absolute and relative errors.

Marks: 5Chapter: Unit 1: Solution of Nonlinear Equations (10Hrs.)

When would we not use N-R method? Find the root of the equation \[ x3−4x+1=0, \] lying in (0, 1) using Bisection method performing 10 iterations.

Marks: 10Chapter: Unit 1: Solution of Nonlinear Equations (10Hrs.)

Define error. Explain the Taxonomy Errors.

Marks: 5Chapter: Unit 1: Solution of Nonlinear Equations (10Hrs.)

And more questions available on this page.

About Unit 1: Solution of Nonlinear Equations (10Hrs.) Questions

This page contains comprehensive questions from the Unit 1: Solution of Nonlinear Equations (10Hrs.) chapter of Numerical Methods, part of the BCA Semester 4 curriculum. All questions include detailed model answers from past TU exam papers.

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← Back to Numerical Methods Chapters

Unit 1: Solution of Nonlinear Equations (10Hrs.) chapter questions with answers for Numerical Methods (BCA Semester 4). Prepare for TU exams with our comprehensive question bank and model answers.

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