4 мая 2019 г. · The best way to solve this is to use Sturm's theorem. This gives an algorithm for computing the number of distinct real roots of any polynomial. |
7 мар. 2021 г. · The total number of real roots of the polynomial of degree n is X. Hence, if X=n, all the roots of the polynomial are real. |
26 июл. 2015 г. · For the specific polynomial you've given, we can write it as x(x−1)(x6+1)+15=0. So any real root x must satisfy x(x− ... |
20 февр. 2013 г. · If you need to find all of the roots of an arbitrary polynomial, the Jenkins-Traub algorithm is easily the best, both in terms of efficiency and robustness. |
10 янв. 2013 г. · Using Descartes' rule of signs, we count the number of sign changes. There are two so there are either two positive root or no positive roots. |
29 окт. 2015 г. · Using Descartes Rule we get the possibilities of only 2 real roots or none. And since f(0)<0 and f(∞)=f(−∞)=∞ so 2 real roots are confirmed. |
4 мая 2016 г. · You can use Cartesian rule of signs to get an upper bound on the number of real roots. An even stronger method is to use Sturm's theorem to get ... |
27 сент. 2017 г. · To count the real roots: Look at the derivative, is it always positive? Could you have two real roots if the derivative is always positive? – ... |
5 февр. 2023 г. · I'm creating a program to find the real roots of any given polynomial. It takes a user given polynomial as input and tries to find its roots. |
1 нояб. 2017 г. · The derivative is 15x4−30x2−120=15(x2−4)(x2+2). So there are only two turning points, at x=±2, and so at most three real roots. |
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