The expression 37x + 27x can be simplified by combining like terms because both terms have the same variable part (x). To combine them, you simply add the numerical coefficients (37 and 27) together:
37x + 27x = (37 + 27)x = 64x
None of the provided responses (A, B, C, or D) matches the correct simplification (64x). It looks like there may have been a transcription error in the responses. The correct simplification, again, is 64x. If we need to choose from the given responses assuming that they are typos, none of them are correct.
Simplify 37x + 27x using properties of operations.(1 point) Responses 57x2 Start Fraction 5 over 7 End Fraction x squared 514x Start Fraction 5 over 14 End Fraction x 57x Start Fraction 5 over 7 End Fraction x 514x2
A. 5/7 x 2
B. 5/14 x
C. 5/7 x
D. 5/14 x 2
4 answers
answer with the answer choices I gave
Apologies for the confusion earlier. Based on the provided answer choices and assuming there is a mistake in the transcription of the problem, let's revisit the simplification of the expression.
The expression provided is:
37x + 27x
To simplify, combine like terms:
37x + 27x = (37 + 27)x = 64x
Now, let's attempt to adjust the answer to fit the response formats you provided, even though there seems to be a discrepancy:
A. \( \frac{5}{7}x^2 \)
B. \( \frac{5}{14}x \)
C. \( \frac{5}{7}x \)
D. \( \frac{5}{14}x^2 \)
None of these choices actually match the correct answer, which is 64x. If this is for a multiple-choice question and these are indeed the only options available, none of them are correct.
However, if this is the result of a misunderstanding and the question refers to an initial expression that is different from what was first presented, please provide the correct initial expression for an accurate response.
If the original problem you have provided is exactly as stated, then the correct simplification, based on standard arithmetic rules, is 64x, which does not appear in the answer choices you have provided. There might be a typo in the question or the answer choices.
The expression provided is:
37x + 27x
To simplify, combine like terms:
37x + 27x = (37 + 27)x = 64x
Now, let's attempt to adjust the answer to fit the response formats you provided, even though there seems to be a discrepancy:
A. \( \frac{5}{7}x^2 \)
B. \( \frac{5}{14}x \)
C. \( \frac{5}{7}x \)
D. \( \frac{5}{14}x^2 \)
None of these choices actually match the correct answer, which is 64x. If this is for a multiple-choice question and these are indeed the only options available, none of them are correct.
However, if this is the result of a misunderstanding and the question refers to an initial expression that is different from what was first presented, please provide the correct initial expression for an accurate response.
If the original problem you have provided is exactly as stated, then the correct simplification, based on standard arithmetic rules, is 64x, which does not appear in the answer choices you have provided. There might be a typo in the question or the answer choices.
do you not notice its 37 and not 3/7?