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Answer :
Let's simplify the expression [tex]\(5c - 3d - 12c + d - 6\)[/tex] step by step.
1. Identify and Combine Like Terms:
- For the 'c' terms:
- We have [tex]\(5c\)[/tex] and [tex]\(-12c\)[/tex].
- Combine these by subtracting: [tex]\(5c - 12c = -7c\)[/tex].
- For the 'd' terms:
- We have [tex]\(-3d\)[/tex] and [tex]\(d\)[/tex].
- Combine these: [tex]\(-3d + d = -2d\)[/tex].
2. Constant Term:
- The constant [tex]\(-6\)[/tex] remains unchanged as there are no other constant terms to combine with.
3. Combine Everything:
- Put all the terms together: [tex]\(-7c - 2d - 6\)[/tex].
The expression in its simplest form is [tex]\(-7c - 2d - 6\)[/tex], which corresponds to option C) [tex]\(-7c - 2d - 6\)[/tex].
1. Identify and Combine Like Terms:
- For the 'c' terms:
- We have [tex]\(5c\)[/tex] and [tex]\(-12c\)[/tex].
- Combine these by subtracting: [tex]\(5c - 12c = -7c\)[/tex].
- For the 'd' terms:
- We have [tex]\(-3d\)[/tex] and [tex]\(d\)[/tex].
- Combine these: [tex]\(-3d + d = -2d\)[/tex].
2. Constant Term:
- The constant [tex]\(-6\)[/tex] remains unchanged as there are no other constant terms to combine with.
3. Combine Everything:
- Put all the terms together: [tex]\(-7c - 2d - 6\)[/tex].
The expression in its simplest form is [tex]\(-7c - 2d - 6\)[/tex], which corresponds to option C) [tex]\(-7c - 2d - 6\)[/tex].
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