Consider the algebraic expression \( 9-20 x^{4} \). What is the degree of this polynomial? Identify the constant term. Identify the leading coefficient. Identify the leading term.

1. The polynomial is given as \( 9 - 20x^4 \). To determine its degree, rewrite it in standard form (descending order of exponents): \[ -20x^4 + 9 \] The term with the highest exponent is \( -20x^4 \), and its exponent is \( 4 \). **Degree:** \( 4 \). 2. The constant term in a polynomial is the term that does not contain any variable; in this expression, it is: \[ 9 \] **Constant Term:** \( 9 \). 3. The leading coefficient is the coefficient of the term with the highest degree. Since the leading term is \( -20x^4 \), the coefficient is: \[ -20 \] **Leading Coefficient:** \( -20 \). 4. The leading term is the term with the highest degree in the polynomial. In standard form, it is: \[ -20x^4 \] **Leading Term:** \( -20x^4 \).