Simplify the expression 4M + 2C + 5 m + 6C using the cumulative property of addition
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GPT-4o mini
To simplify the expression \(4M + 2C + 5m + 6C\) using the cumulative property of addition, we can group and combine like terms.
First, identify the like terms:
- For \(C\): \(2C\) and \(6C\)
- For \(M\): \(4M\)
- For \(m\): \(5m\)
Now, combine the coefficients of like terms:
1. Combine \(C\):
\[
2C + 6C = 8C
\]
2. The \(M\) term remains \(4M\).
3. The \(m\) term remains \(5m\).
Now, we can also re-arrange and write the expression:
\[
4M + 5m + 8C
\]
So, the simplified expression is:
\[
4M + 5m + 8C
\]
First, identify the like terms:
- For \(C\): \(2C\) and \(6C\)
- For \(M\): \(4M\)
- For \(m\): \(5m\)
Now, combine the coefficients of like terms:
1. Combine \(C\):
\[
2C + 6C = 8C
\]
2. The \(M\) term remains \(4M\).
3. The \(m\) term remains \(5m\).
Now, we can also re-arrange and write the expression:
\[
4M + 5m + 8C
\]
So, the simplified expression is:
\[
4M + 5m + 8C
\]
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