Embark on a journey of knowledge! Take the quiz and earn valuable credits.
Take A QuizChallenge yourself and boost your learning! Start the quiz now to earn credits.
Take A QuizUnlock your potential! Begin the quiz, answer questions, and accumulate credits along the way.
Take A Quiz 
                Please log in to access this content. You will be redirected to the login page shortly.
LoginGeneral Tech QA/Testing 3 years ago
Posted on 16 Aug 2022, this text provides information on QA/Testing related to General Tech. Please note that while accuracy is prioritized, the data presented might not be entirely correct or up-to-date. This information is offered for general knowledge and informational purposes only, and should not be considered as a substitute for professional advice.
No matter what stage you're at in your education or career, TuteeHUB will help you reach the next level that you're aiming for. Simply,Choose a subject/topic and get started in self-paced practice sessions to improve your knowledge and scores.
 
                Please log in to access this content. You will be redirected to the login page shortly.
Login 
                        Ready to take your education and career to the next level? Register today and join our growing community of learners and professionals.
 
                        Your experience on this site will be improved by allowing cookies. Read Cookie Policy
Your experience on this site will be improved by allowing cookies. Read Cookie Policy
manpreet![Tuteehub forum best answer]() Best Answer
                                                
                                                                                                        3 years ago
                                                    Best Answer
                                                
                                                                                                        3 years ago
                                                
                                            
I have a system of two bivariate polynomials of degree 3 and would like to find its roots. With the help of resultants I project the system first at x-axis, then at y-axis, thus obtaining two univariate polynomial of degree 9 (Bezout's theorem). I know how to find the roots (or more precisely: the isolating intervals) of a univariate polynomial with arbitrary precision but I dont know how to make sure ("to certify") that a root of the first polynomial is also a root of the second polynomial.
How to find such pairs of intervals of these two univariate polynomials that will surely be also the roots of the original polynomial system?