Polynomial function - Assignment Example

Conclusion: It is clear that the prediction about that nonic expression is true. The graph will remain the same till the infinite value of x. however, graph is not a straight inclined line, and thus hypothesis is not perfectly true. A part of the hypothesis is true as the graph of the nonic function is each case passes through the origin and lay in two quadrants. Moreover hypothesis is also true that it ranges from -∞ to +∞; however, the graph of the nonic function is not always a straight line.

The graph may have three turning points and do not always remain a straight line. However, it will always remain in two quadrants. It is not possible to attain a solution for the nonic degree polynomial expressions with the methods developed and designed to solve the lower degree polynomial expressions. On the other hand, calculation by researchers and mathematicians are done only up to sixth degree polynomial expressions. The solution of nonic degree polynomial involves the algebraic comparison with the symbolic equation of similar degree.

The first step of the solution is the decomposition of the nonic degree expression in novel manner. The two factors attained as the result of decomposition of nonic degree expressions are fourth degree polynomial expression and other is fifth degree polynomial expression. The decompositions and factorization method that we will involve in the solution of nonic degree expressions will eventually give expression that can be solved in radicals