Given:
Principal, P = 26500
term=5 years
Monthly payment, A = 695
Question: Find interest rate
Solution:
Unless there is a table available, there is no explicit formula to calculate interest. However, the interest rate can be solved for using the formula to calculate the monthly payment, as follows.

Substituting
P=26500
i=monthly interest rate to be found
A=monthly payment=695
n=5*12=60 months

Rearrange to give successive estimates of i by
I(i)=(695/26500)*((1+i)^60-1)/(1+i)^60
Try initial estimate of i=0.02 (2% per month)
I(0.02)=0.0182
I(0.0182)=0.01736
I(0.01736)=0.01689
....
Eventually we get the value to stabilize at i=0.016265, or
Monthly interest =
1.6265% (to four decimal places)
Answer:
a. $612
b. $2,480
Explanation:
a. Overhead is applied at a rate of $12 per direct labor hour.
Overhead applied would therefore be;
= 12 * total labor hours
= 12 * 51
= $612
b. Total Cost = Direct labor cost + Direct Material cost + Manufacturing overhead
= 978 + 890 + 612
= $2,480
It has to be the product chain
One of the main reasons that stocks do not reflect the health of the economy most of us experience is the rise of stock buybacks. Companies often push stocks higher, partly and arguably, to raise the value of the stock options of their management by buying them on the open market.
HOPE THIS HELPS
Answer:
The correct option is A, Samantha weed and Adam will rake because these are the goods each has a comparative advantage in.
Explanation:
The opportunity formula comes handy in this case, which is given below:
opportunity cost formula=what one sacrifices/what one gains
If Samantha were to weed flower beds, opportunity cost is computed thus:
Opportunity cost of Samantha weeding flower beds=8/4= 2 bags of leaves raked
The opportunity of Adam weeding flower beds=25/5 =5 bags of leaves raked.
In a nutshell ,if Samantha weeds flowers they would lose 2 bags of leaves raked while if Adam were to do so same, they would lose 5 bags of leaves raked, conclusively Samantha should weed flower beds since she has lower opportunity, higher comparative advantage