Use Theorems 11.2.5-11.2.9 and the results of exercises 15-17, 40, and 41 to justify the statements in 43-45.
That the polynomial is .
The polynomial .
The order of a polynomial is given by,
If is any integer with and are real numbers with , then
Let be .
For all we can define ,
For is even, we can obtain that is an integer. Hence,
Also, when is odd, is not an integer. But, is an integer such that
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