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Original Question
Clara multiplies (negative 6) (negative 7) (negative 1) and gets 42. Is her answer reasonable? No, because the solution should...
Clara multiplies (negative 6) (negative 7) (negative 1) and gets 42.
Is her answer reasonable?
No, because the solution should have a negative answer.
No, because the solution should have a positive answer.
Yes, because the solution should have a negative answer.
Yes, because the solution should have a positive answer.
Is her answer reasonable?
No, because the solution should have a negative answer.
No, because the solution should have a positive answer.
Yes, because the solution should have a negative answer.
Yes, because the solution should have a positive answer.
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine the correctness of Clara's answer, we need to analyze the multiplication of the three negative numbers: (-6), (-7), and (-1).
1. The product of two negative numbers is positive. So, first we multiply -6 and -7:
\[
(-6) \times (-7) = 42
\]
2. Next, we multiply this positive result by the third negative number (-1):
\[
42 \times (-1) = -42
\]
Thus, the final answer is -42, not 42.
Now we can analyze the answer choices:
- Clara got 42, but the correct answer should be -42.
- Therefore, her answer is **not reasonable**.
The correct choice is:
**No, because the solution should have a negative answer.**
1. The product of two negative numbers is positive. So, first we multiply -6 and -7:
\[
(-6) \times (-7) = 42
\]
2. Next, we multiply this positive result by the third negative number (-1):
\[
42 \times (-1) = -42
\]
Thus, the final answer is -42, not 42.
Now we can analyze the answer choices:
- Clara got 42, but the correct answer should be -42.
- Therefore, her answer is **not reasonable**.
The correct choice is:
**No, because the solution should have a negative answer.**
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