Answer:
c =$607
200 ft deep
Step-by-step explanation:
A sale transaction closes on April 15th. The day oIf a lot contains 48,000 square feet and is 240’ wide, how deep is the lot? closing belongs to the seller. Real estate taxes for the year, not yet billed, are expected to be $2,110. According to the 365-day method, what is the seller's share of the tax bill?
a. $626
b. $675
c. $607
d. $721
Since there are 90 days between january and March, we add that to the 15 days in April. which will give us 105 days.
Applying the 365-day method,
therefore 2110/365
5.78*105
606.98
approximately=$607
b. the day golf contains 48000 square feet
then 48000 divided by how wide it is
48,000 sq ft ÷ 240' = 200'
Answer:
-1 5/36
Step-by-step explanation:
Hope this helps!!
Answer:
B
Step-by-step explanation:
The chances of the first student walking to school is 7/30.
Without replacement, there are 29 students left. Hence the chance of the second student walking to school is 6/29 of the original 7/30 chance.
Answer:
We fail to reject the null hypothesis because -1.7678 does not fall inside the rejection region {z | z < -1.96 or z >1.96}
Step-by-step explanation:
We have that the machine will fill bottles according to a normally distributed process, let's say is a random variable that represents this process. We know that has a mean of 47 fluid ounces and a standard deviation of 0.4 fluid ounces. We have a sample of n = 50 bottles and the observed value .
We want to test
vs (two-tailed alternative)
We have n = 50 large enough, and the point estimator of the mean , which is normally distributed with the same mean than , i.e., , and with standard deviation given by . Therefore, our test statistic is
and
.
As we want a significance level of 0.05, we should find the values and , i.e., the 2.5th quantile and the 97.5th quantile for the standard normal distribution. These values are -1.96 and 1.96 respectively. The rejection region is given by {z | z < -1.96 or z >1.96}. We fail to reject the null hypothesis because -1.7678 does not fall inside the rejection region.