Answer :
Let's simplify the expression [tex]\(4(5b - 6f - c)\)[/tex].
To simplify, we'll distribute the 4 into each term inside the parentheses:
1. Multiply 4 by each term inside the parentheses:
- For [tex]\(5b\)[/tex]: [tex]\(4 \times 5b = 20b\)[/tex]
- For [tex]\(-6f\)[/tex]: [tex]\(4 \times (-6f) = -24f\)[/tex]
- For [tex]\(-c\)[/tex]: [tex]\(4 \times (-c) = -4c\)[/tex]
2. Combine these results:
[tex]\[
20b - 24f - 4c
\][/tex]
Therefore, the simplified expression is [tex]\(20b - 24f - 4c\)[/tex].
To simplify, we'll distribute the 4 into each term inside the parentheses:
1. Multiply 4 by each term inside the parentheses:
- For [tex]\(5b\)[/tex]: [tex]\(4 \times 5b = 20b\)[/tex]
- For [tex]\(-6f\)[/tex]: [tex]\(4 \times (-6f) = -24f\)[/tex]
- For [tex]\(-c\)[/tex]: [tex]\(4 \times (-c) = -4c\)[/tex]
2. Combine these results:
[tex]\[
20b - 24f - 4c
\][/tex]
Therefore, the simplified expression is [tex]\(20b - 24f - 4c\)[/tex].
