Question

Give the degree of each term. $18 p^{2} q^{3}$

Name: Problem 34, Chapter 2: Intermediate Algebra for College Students
Uploaded: 2020-07-17T14:40:19-08:00
Duration: 12 s
Channel: Cory Kuzinski
Description: Give the degree of each term. 18 p^2 q^3

   Give the degree of each term. $18 p^{2} q^{3}$

Intermediate Algebra for College Students

Allen R. Angel;… 10th Edition

Chapter 2, Problem 34

Instant Answer

Solved by Expert Cory Kuzinski

07/17/2020

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The degree of a term is the sum of the exponents of its variables. Show more…

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Give the degree of each term. $18 p^{2} q^{3}$

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Key Concepts

Degree of a Term

The degree of an algebraic term is defined as the sum of the exponents of all its variables. This measure is used to understand the order of a term in the context of polynomials, and helps in comparing terms and organizing expressions, especially when performing operations like addition, subtraction, or factoring.

Exponent

An exponent indicates how many times a variable is multiplied by itself in a term. It is a key component in determining the contribution of each variable to the degree of the term, and understanding exponents is fundamental to working with polynomial expressions.

Algebraic Term

An algebraic term is a product of numbers and variables, where the variables may be raised to a power. Each term in an expression can be analyzed by examining the constants and the exponents of the contained variables, allowing for operations such as determining the term's degree or simplifying the expression.

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