Answer:
Explanation:
The expression 8^2 - 12x - 10 can be classified by degree and term.
1. Degree: The degree of an expression is the highest exponent of the variable present in the expression.
In this case, the expression 8^2 - 12x - 10 does not have any variable raised to an exponent. The highest exponent is 1, which is implied by the variable x. Therefore, the degree of the expression is 1.
2. Term: A term is a combination of a coefficient and a variable raised to a power. Terms are separated by addition or subtraction.
Let's break down the expression into its terms:
Term 1: 8^2 - This term does not have a variable, so it can be written as 64.
Term 2: -12x - This term has a coefficient of -12 and a variable x raised to the power of 1.
Term 3: -10 - This term does not have a variable, so it can be written as -10.
Therefore, the expression 8^2 - 12x - 10 can be classified by degree as degree 1 and by term as:
- One term with a coefficient of 1 and a variable raised to the power of 0: 64.
- One term with a coefficient of -12 and a variable raised to the power of 1: -12x.
- One term with a coefficient of -10 and a variable raised to the power of 0: -10.
In summary, the expression 8^2 - 12x - 10 has a degree of 1 and consists of three terms: 64, -12x, and -10.