To find the quotient of \(-71.24 \div 0.4\), you can perform the division:
\[ -71.24 \div 0.4 = -178.1 \]
So, the correct response is:
−178.1 or negative 178.1.
Responses
−178.1
negative 178.1
−17.81
negative 17.81
178.1
178.1
−1,781
11 answers
To find the quotient of \(-71.24 \div 0.4\), you can perform the division:
\[ -71.24 \div 0.4 = -178.1 \]
So, the correct response is:
−178.1 or negative 178.1.
To find the quotient of \(-18.42 \div -1.2\), you can perform the division. Dividing two negative numbers results in a positive number:
\[ -18.42 \div -1.2 = 15.35 \]
So, the correct response is:
15.35.
To find the quotient of \(-\frac{10}{11}\) divided by \(-\frac{2}{5}\), you can multiply by the reciprocal of the second fraction:
\[ -\frac{10}{11} \div -\frac{2}{5} = -\frac{10}{11} \times -\frac{5}{2} \]
When you multiply two negative numbers, the result is positive:
\[ \frac{10 \times 5}{11 \times 2} = \frac{50}{22} \]
Now, simplify \(\frac{50}{22}\):
\[ \frac{50}{22} = \frac{25}{11} \]
Now, convert \(\frac{25}{11}\) to a mixed number:
\[ 25 \div 11 = 2 \quad \text{remainder } 3 \]
Thus, \(\frac{25}{11} = 2 \frac{3}{11}\).
So, the correct response is:
2 3/11.
To find the quotient of \(-34\) divided by \(38\), you perform the division:
\[ -34 \div 38 = -\frac{34}{38} \]
Now, simplify \(-\frac{34}{38}\):
\[ -\frac{34}{38} = -\frac{17}{19} \]
The options provided are in whole numbers or improper fractions, but \(-\frac{17}{19}\) is the simplest form of the quotient. It does not match any of the provided responses precisely.
However, the closest to the original question considering a whole number approach is that \(-34\) divided by \(38\) yields a value that is negative but less than \(-1\), though it isn't accurately represented in the options.
As none of the given options correspond correctly to \(-\frac{34}{38}\) or its simplified form, it seems that there might be an error in the options. But if you're looking strictly for an integer answer, the quotient will be approximately \(-1\), which is not listed—none of the options provided are correct.
If you need to select the closest approximation from your options, please clarify.
To find the quotient of \(-\frac{3}{4}\) divided by \(\frac{3}{8}\), you can multiply by the reciprocal of the second fraction:
\[ -\frac{3}{4} \div \frac{3}{8} = -\frac{3}{4} \times \frac{8}{3} \]
Now perform the multiplication:
\[ -\frac{3 \times 8}{4 \times 3} = -\frac{24}{12} = -2 \]
So the correct response is:
−2 or negative 2.
To find the quotient of \(-235\) divided by \(45\), you perform the division:
\[ -235 \div 45 \]
Calculating this gives:
\[ -235 \div 45 \approx -5.2222\ldots \]
Now let's express it as a mixed number. The integer part is \(-5\) and we calculate the remaining fraction:
Multiply the integer part (\(-5\)) by \(45\): \[ -5 \times 45 = -225 \]
Subtract this from \(-235\) to find the numerator of the fraction: \[ -235 - (-225) = -235 + 225 = -10 \]
So, the remainder is \(-10\), which gives us the fraction: \[ \frac{-10}{45} \]
Now simplifying \(\frac{-10}{45}\): \[ \frac{-10}{45} = \frac{-2}{9} \]
Thus, the complete expression for the quotient is: \[ -5 \frac{2}{9} \]
Since the question is looking for options in a specific format, check the closest match. Here none of the options directly seem to match this representation, but if they offered:
−5 2/9 would be the answer. If that is absent among choices, the summary needs to be confirmed based on the original response options provided.
Since you have indicated "−2552" as a response, it's important to acknowledge that none of these options align exactly with \(-5 \frac{2}{9}\).
Nevertheless, if you require a more precise answer or any adjustments, please clarify!