Answer :
Let's simplify the expression step by step:
1. Original Expression:
[tex]\(14.9x - 3(1 + 3x) - 33.2\)[/tex]
2. Distribute the -3:
When you distribute [tex]\(-3\)[/tex] inside the parentheses, you get:
[tex]\(-3 \times 1 = -3\)[/tex]
[tex]\(-3 \times 3x = -9x\)[/tex]
So, the expression becomes:
[tex]\(14.9x - 3 - 9x - 33.2\)[/tex]
3. Combine Like Terms:
- Combine the terms with [tex]\(x\)[/tex]:
[tex]\(14.9x - 9x = (14.9 - 9)x = 5.9x\)[/tex]
- Combine the constant terms:
[tex]\(-3 - 33.2 = -36.2\)[/tex]
4. Final Simplified Expression:
[tex]\(5.9x - 36.2\)[/tex]
So, the simplified expression is [tex]\(5.9x - 36.2\)[/tex].
1. Original Expression:
[tex]\(14.9x - 3(1 + 3x) - 33.2\)[/tex]
2. Distribute the -3:
When you distribute [tex]\(-3\)[/tex] inside the parentheses, you get:
[tex]\(-3 \times 1 = -3\)[/tex]
[tex]\(-3 \times 3x = -9x\)[/tex]
So, the expression becomes:
[tex]\(14.9x - 3 - 9x - 33.2\)[/tex]
3. Combine Like Terms:
- Combine the terms with [tex]\(x\)[/tex]:
[tex]\(14.9x - 9x = (14.9 - 9)x = 5.9x\)[/tex]
- Combine the constant terms:
[tex]\(-3 - 33.2 = -36.2\)[/tex]
4. Final Simplified Expression:
[tex]\(5.9x - 36.2\)[/tex]
So, the simplified expression is [tex]\(5.9x - 36.2\)[/tex].
