Find the degree of the polynomial $$ x^{6} - 2x^{4} + x^{3} + 9 $$.

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The **degree of a polynomial** is the highest power of the variable $$ x $$ with a non-zero coefficient.

Let's analyze the given polynomial:
$$ x^{6} - 2x^{4} + x^{3} + 9 $$

- $$ x^{6} $$: Exponent is **6**
- $$ -2x^{4} $$: Exponent is **4**
- $$ x^{3} $$: Exponent is **3**
- $$ 9 $$: This is a constant term, which can be considered as $$ 9x^{0} $$ with exponent **0**

Among these, the highest exponent is **6**.

**Therefore, the degree of the polynomial is 6.**
The degree of the polynomial is 6.

Find the degree of the polynomial .

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