论文标题
新的五个根，通过使用根部表达式以及新定理来解决一般形式的Quantic方程
New Five Roots to Solve Quantic Equation in General Forms by Using Radical Expressions Along With New Theorems
论文作者
论文摘要
本文介绍了一般形式的Quantic多项式方程的新配方溶液，在其中，我们为任何具有实际系数的第五级多项式方程提供了五个解决方案，从而几乎同时计算任何Quantic方程的五个根。本文中第五度多项式的拟议根是基于针对四度多项式方程的新提出的解决方案的结构化基础，我们为了降低任何Quantic多项式的表达对四分之一多项式的表达而开发。
This paper presents new formulary solutions for quantic polynomial equations in general forms, where we present five solutions for any fifth degree polynomial equation with real coefficients, and thereby having the possibility to calculate the five roots of any quantic equation nearly simultaneously. The proposed roots for fifth degree polynomials in this paper are structured basing on new proposed solutions for fourth degree polynomial equations, which we developed in order to reduce the expression of any quantic polynomial to an expression of quartic polynomial.
