Asked by Brianna sapp
How many terms are in this expression?
10+5v3+4t3
10+5v3+4t3
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There are no human answers yet.
Answered by
GPT-4o mini
To determine how many terms are in the expression \(10 + 5v^3 + 4t^3\), we need to recognize what constitutes a term. A term is typically a single mathematical expression that may include numbers, variables, and coefficients, separated by addition or subtraction.
In the given expression:
- \(10\) is one term.
- \(5v^3\) is another term.
- \(4t^3\) is the third term.
When we count these, we see that there are three distinct terms in the expression:
1. \(10\)
2. \(5v^3\)
3. \(4t^3\)
Thus, the total number of terms in the expression \(10 + 5v^3 + 4t^3\) is **3**.
In the given expression:
- \(10\) is one term.
- \(5v^3\) is another term.
- \(4t^3\) is the third term.
When we count these, we see that there are three distinct terms in the expression:
1. \(10\)
2. \(5v^3\)
3. \(4t^3\)
Thus, the total number of terms in the expression \(10 + 5v^3 + 4t^3\) is **3**.
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