Answer:
$1,295.03
Explanation:
To find the answer, we will use the present value of an annuity formula:
PV = A ( 1 - (1 + i)^-n) / i
Where:
- PV = Present Value of the investment (in this case, the value of the loan)
- A = Value of the Annuity (which will be our incognita)
- i = interest rate
- n = number of compounding periods
Now, we convert the 7.9 APR to a monthly rate. The result is a 0.6% monthly rate.
Finally, we plug the amounts into the formula, and solve:
75,500 = A (1 - (1 + 0.006)^-72) / 0.006
75,500 = A (58.3)
75,500 / 58.3 = A
1,295.03 = A
Thus, the monthly payments of the car loan will be $1,295.03 each month.
Bankruptcy is a filing meant for people who are unemployed. If you do not have any job or any source of income, possibility is that you always encounters bankruptcy or 0 balance. If you do not own a business but have any source of income, still you can survive.
Answer:
In terms of knowledge, it is more important because you have to be knowledgeable to handle situation. Whereas, professional education help you in think big and broad not shallow, in order to be an hero to over situations in life. THE relationship between them is to be professional and your have to be knowledgeable.
Answer:
analyse quality of service provided .
Explanation:
- The Diagonsis reference number is useful thing
- It is used to determine the importance of service provided and the relationship with providers.
- It starts from primary diagnosis
Option C
Answer:
So then the best answer for this case would be:
a. 13.6 minutes
Explanation:
For this case we have the following data for the response rates:
17,12,9,16,14
And we want to calculate the mean response time for 911 calls in this village.
And for this case we use we can use the definition of sample mean given by:
Where n = 5 represent the sample size for this case. If we replace we got:
So then the best answer for this case would be:
a. 13.6 minutes
The sample mean is an estimator unbiased of the population mean because:
For this reason is a good statistic if we want to see central tendency in a group of values.
