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Multiple Choice
Determine the degree of each term.
A
B
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D
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1
Identify the variable(s) in each term. The degree of a term is the sum of the exponents of the variables in that term.
For the term \$3b\(, note that \)b\( is a variable raised to the first power (since no exponent is written, it is understood to be 1). So, the degree of this term is the exponent of \)b$, which is 1.
For the term \(b\), similarly, the variable \(b\) is raised to the first power, so the degree of this term is also 1.
For the term \$3$, there are no variables present, only a constant. Constants have a degree of 0 because there are no variable factors.
Summarize: The degree of each term is determined by the sum of the exponents of its variables. Constants have degree 0, and variables without explicit exponents have degree 1.