The range of a polynomial function of odd degree having set of real numbers as its domain.
Answer to Problem 1RE
The range of polynomial function of odd degree having set of real numbers as its domain, is
Explanation of Solution
Given:
The polynomial function of odd degree has the set of real of real numbers as its domain.
Definition used:
Polynomial function:
A polynomial function of degree
Where each
Calculation:
All the polynomial have same domain which consist of all real numbers.
The odd degree polynomial gives value that may include positive number or negative numbers or 0.
Therefore, the range for the odd degree function in interval notation is
Thus, the polynomial function of odd degree having set of real numbers as its domain, is
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