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Answer :
To find the degree of the monomial [tex]\(23x^4\)[/tex], follow these steps:
1. Understand the Definition of Degree: The degree of a monomial is the sum of the exponents of all its variables.
2. Identify the Variables and Their Exponents:
- In the monomial [tex]\(23x^4\)[/tex], identify the variable and its exponent.
- Here, the variable is [tex]\(x\)[/tex] and the exponent is 4.
3. Calculate the Degree:
- Since the degree of a monomial is simply the exponent of the variable, the degree of [tex]\(23x^4\)[/tex] is 4.
Thus, the degree of the monomial [tex]\(23x^4\)[/tex] is 4.
1. Understand the Definition of Degree: The degree of a monomial is the sum of the exponents of all its variables.
2. Identify the Variables and Their Exponents:
- In the monomial [tex]\(23x^4\)[/tex], identify the variable and its exponent.
- Here, the variable is [tex]\(x\)[/tex] and the exponent is 4.
3. Calculate the Degree:
- Since the degree of a monomial is simply the exponent of the variable, the degree of [tex]\(23x^4\)[/tex] is 4.
Thus, the degree of the monomial [tex]\(23x^4\)[/tex] is 4.
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