(a) Explanation Given Information: The provided polynomial is, 4 t 2 + 6 + 15 t 5 For a polynomial, degree is defined as the exponent of the variable. Consider the provided polynomial 4 t 2 + 6 + 15 t 5 . Recall that zero exponent form is given by, t 0 = 1 for any arbitrary variable x. Rewrite the expression as, 4 t 2 + 6 t 0 + 15 t 5 The polynomial 4 t 2 (b) To determine The leading term and leading coefficient of the polynomial 4 t 2 + 6 + 15 t 5 . (c) To determine The degree of the polynomial 4 t 2 + 6 + 15 t 5 .

Elementary and Intermediate Algebra: Concepts and Applications (7th Edition)

7th Edition

ISBN: 9780134462707

Author: Marvin L. Bittinger, David J. Ellenbogen, Barbara L. Johnson

Publisher: PEARSON

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Chapter 4, Problem 32RE

(a)

To determine

The degree of each term of the polynomial 4t2+6+15t5.

(b)

To determine

The leading term and leading coefficient of the polynomial 4t2+6+15t5.

(c)

To determine

The degree of the polynomial 4t2+6+15t5.

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Chapter 4, Problem 31RE

Chapter 4, Problem 33RE

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Elementary and Intermediate Algebra: Concepts and Applications (7th Edition)

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The degree of each term of the polynomial 4 t 2 + 6 + 15 t 5 .

Solution Summary: The author explains that the degree of each term of the polynomial is 2, 0 and 5 respectively. The leading term is defined as the term with highest degree.

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The degree of each term of the polynomial 4t2+6+15t5.

The leading term and leading coefficient of the polynomial 4t2+6+15t5.

The degree of the polynomial 4t2+6+15t5.

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