Question

Consider the algebraic expression 24x^(9)+9x^(4)-(x^(3))/(18)-8x-21 What is the degree of this polynomial? 9 Identify the constant term Identify the leading coefficient. ◻ Identify the coefficient of the third term. ◻ Identify the coefficient of the fourth term. -8 ◻

Name: consider the algebraic expression 24x99x4 x318 8x 21 what is the degree of this polynomial 9 identify the constant term identify the leading coefficient identify the coefficient of the third 50214
Uploaded: 2020-05-19T02:54:21-08:00
Duration: 1 min 30 s
Channel: Julie Silva
Description: consider the algebraic expression 24x99x4 x318 8x 21 what is the degree of this polynomial 9 identify the constant term identify the leading coefficient identify the coefficient of the third 50214

          Consider the algebraic expression 24x^(9)+9x^(4)-(x^(3))/(18)-8x-21
What is the degree of this polynomial? 9
Identify the constant term
Identify the leading coefficient. ◻
Identify the coefficient of the third term. ◻
Identify the coefficient of the fourth term. -8 ◻

Added by Max C.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Julie Silva

05/19/2020

Step 1

The degree of a polynomial is the highest power of the variable \( x \) in the expression. In the expression \( 24x^{9} + 9x^{4} - \frac{x^{3}}{18} - 8x - 21 \), the highest power of \( x \) is \( 9 \). **Degree: 9** Show more…

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Consider the algebraic expression 24x^(9)+9x^(4)-(x^(3))/(18)-8x-21 What is the degree of this polynomial? 9 Identify the constant term Identify the leading coefficient. ◻ Identify the coefficient of the third term. ◻ Identify the coefficient of the fourth term. -8 ◻