Asked by Brianna sapp
Which of the following are terms in this expression? Select all that apply.
a+b3c2+4a2b3
4a^2b^3
B^3c^2
4a
a+b3c2+4a2b3
4a^2b^3
B^3c^2
4a
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To identify the terms in the expression \( a + b^3c^2 + 4a^2b^3 \), we first need to understand what constitutes a term in an algebraic expression.
In this case, the expression can be separated into distinct parts, which are the terms:
1. \( a \)
2. \( b^3c^2 \)
3. \( 4a^2b^3 \)
Now, let's analyze the options provided:
1. **4a^2b^3** - This is exactly one of the terms in the expression.
2. **B^3c^2** - This is \( b^3c^2 \) but written with an uppercase "B." In mathematics, variable names are case-sensitive, so this does not match the term \( b^3c^2 \) in the expression.
3. **4a** - This expression does not appear as a standalone term in the original expression.
Thus, the correct selection of terms from the expression is:
- **4a^2b^3**
The other options do not match any terms in the original expression.
In this case, the expression can be separated into distinct parts, which are the terms:
1. \( a \)
2. \( b^3c^2 \)
3. \( 4a^2b^3 \)
Now, let's analyze the options provided:
1. **4a^2b^3** - This is exactly one of the terms in the expression.
2. **B^3c^2** - This is \( b^3c^2 \) but written with an uppercase "B." In mathematics, variable names are case-sensitive, so this does not match the term \( b^3c^2 \) in the expression.
3. **4a** - This expression does not appear as a standalone term in the original expression.
Thus, the correct selection of terms from the expression is:
- **4a^2b^3**
The other options do not match any terms in the original expression.
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