What are the leading coefficient and degree of the polynomial? $$ 23 x^{8}-x^{6}-2-12 x^{4} $$ Leading coefficient: $$ \square $$ Degree: $$ \square $$

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Let the polynomial be
$$
23x^{8}-x^{6}-2-12x^{4}.
$$
**Step 1.** Rewrite the polynomial in standard form (arranging terms in descending order by power):
$$
23x^8 - x^6 - 12x^4 - 2.
$$

**Step 2.** Identify the term with the highest exponent. The highest exponent here is $$8$$ from the term $$23x^8$$.

**Step 3.** The leading coefficient is the coefficient of the highest degree term. In this case, the leading coefficient is $$23$$.

**Answer.**  
Leading coefficient: $$23$$  
Degree: $$8$$
Leading coefficient: 23 Degree: 8

What are the leading coefficient and degree of the polynomial? \[ 23 x^{8}-x^{6}-2-12 x^{4} \] Leading coefficient: \( \square \) Degree: \( \square \)

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