Question
Simplify 67c − 59d − 12 c + 13d
.(1 point)
Responses
59c + 412d = 59c +13d
Start Fraction 5 over 9 End Fraction c plus Start Fraction 4 over 12 End Fraction d equals Start Fraction 5 over 9 End Fraction c plus Start Fraction 1 over 3 End Fraction d
514c − 29d
Start Fraction 5 over 14 End Fraction c minus Start Fraction 2 over 9 End Fraction d
59c − 412d = 59c −13d
Start Fraction 5 over 9 End Fraction c minus Start Fraction 4 over 12 End Fraction d equals Start Fraction 5 over 9 End Fraction c minus Start Fraction 1 over 3 End Fraction d
514c + 29d
.(1 point)
Responses
59c + 412d = 59c +13d
Start Fraction 5 over 9 End Fraction c plus Start Fraction 4 over 12 End Fraction d equals Start Fraction 5 over 9 End Fraction c plus Start Fraction 1 over 3 End Fraction d
514c − 29d
Start Fraction 5 over 14 End Fraction c minus Start Fraction 2 over 9 End Fraction d
59c − 412d = 59c −13d
Start Fraction 5 over 9 End Fraction c minus Start Fraction 4 over 12 End Fraction d equals Start Fraction 5 over 9 End Fraction c minus Start Fraction 1 over 3 End Fraction d
514c + 29d
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To simplify the expression \(67c - 59d - 12c + 13d\), we can combine like terms.
1. Combine the terms with \(c\):
\[
67c - 12c = 55c
\]
2. Combine the terms with \(d\):
\[
-59d + 13d = -46d
\]
Putting it all together, we get:
\[
55c - 46d
\]
So, the simplified expression is:
\[
55c - 46d
\]
None of the responses listed match the correct simplification of the expression. If you have more options or if there's a mistake in how the options were given, please share, and I can help further.
1. Combine the terms with \(c\):
\[
67c - 12c = 55c
\]
2. Combine the terms with \(d\):
\[
-59d + 13d = -46d
\]
Putting it all together, we get:
\[
55c - 46d
\]
So, the simplified expression is:
\[
55c - 46d
\]
None of the responses listed match the correct simplification of the expression. If you have more options or if there's a mistake in how the options were given, please share, and I can help further.
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