An online retailer has two warehouses, M and N, where customers' orders are packaged and shipped. The number of orders per day for warehouse M has a mean of 1,417.31 and a standard deviation of 67.54. The mean number of orders per day is 1,505.39 for warehouse N with a standard deviation of 67.70. Explain how the number of orders per day for warehouse M compare to the number of order per day for warehouse N.(1 point)
Responses
The number of orders per day for warehouse M is greater on average than the number of orders per day for warehouse N. The standard deviation for the number of orders per day in warehouse N is about the same as in warehouse M.
The number of orders per day for warehouse N is greater on average than the number of orders per day for warehouse M. The standard deviation for the number of orders per day in warehouse N is about the same as in warehouse M.
The number of orders per day for warehouse N is less on average than the number of orders per day for warehouse M. The standard deviation for the number of orders per day in warehouse N is greater than the standard deviation in warehouse M.
The number of orders per day for warehouse M is about the same on average to the number of orders per day for warehouse N. The standard deviation for the number of orders per day in warehouse M is greater than the standard deviation for warehouse N.
The number of orders per day for warehouse M is less on average than the number of orders per day for warehouse N. The standard deviation for the number of orders per day in warehouse N is about the same as in warehouse M.
Is it the first, second, third, or fourth answer?
The correct answer is:
The number of orders per day for warehouse M is less on average than the number of orders per day for warehouse N. The standard deviation for the number of orders per day in warehouse N is about the same as in warehouse M.
To compare the number of orders per day for warehouse M and warehouse N, we need to consider both the mean and the standard deviation.
Based on the information provided, we know that the mean number of orders per day for warehouse M is 1,417.31 and for warehouse N it is 1,505.39. Comparing these values, we see that the mean number of orders per day for warehouse N (1,505.39) is greater than the mean number of orders per day for warehouse M (1,417.31).
Now let's consider the standard deviation. The standard deviation for warehouse M is 67.54 and for warehouse N it is 67.70. Comparing these values, we see that the standard deviation for warehouse N (67.70) is about the same as the standard deviation for warehouse M (67.54).
Therefore, the correct answer is:
"The number of orders per day for warehouse N is greater on average than the number of orders per day for warehouse M. The standard deviation for the number of orders per day in warehouse N is about the same as in warehouse M."