Answer:
$159,057
Explanation:
The computation of cost of goods sold is shown below:-
Total cost of goods available for sale = (7,200 × $10) + (4,000 × $13) + (12,000 × $13.50)
= $72,000 + $52,000 + $162,000
= $286,000
Total units = 7,200 + 4,000 + 12,000
= 23,200
Average cost per unit = Total cost of goods available for sale ÷ Total units
= $286,000 ÷ 23,200
= $12.33
So,
Cost of Goods sold = Sold units during the month × Average cost per unit
= 12,900 × $12.33
= $159,057
Therefore for computing the cost of goods sold for the month we simply applied the above formula.
If Alicia pay per year is $35,256 and there are twelve months in a year, then her monthly salary is $35,256/12 = 2,938.
This means that Alicia earns $2, 938 each month.
Conventionally, there are four weeks in a month, thus, Alicia earns $2,938/4 = 734.50. This means that, Alicia earns $734. 50 each week and this is the amount that Alicia is expected to spend on rent on a monthly basis.
Answer:
Price will increase by $277.58
Explanation:
Market rate of Interest of a zero coupon bond can be determined by following formula
Market Rate of Interest = [ ( F / P )^(1/30) ] - 1
4.25% = [ ( $5000 / P )^(1/30) ] - 1
0.0425 + 1 = ( $5000 / P )^1/30
( 1.0425 )^30 = (( $5000 / P )^1/30)^30
3.4856 = $5000 / P
P = $5,000 / 3.4856
P = $1,434.46
Now Calculate the change in Price
Change in price = $1,434.46 - $1,156.88 = $277.58
Price will increase by $277.58
Answer:
MASTER
Explanation:
Apparently it says to write it so that's is what I did is there anything wrong about that bye
Answer:
The correct answer is: may have equal or increasing amounts applied to the principal from each loan payment.
Explanation:
Amortization can be defined as the process of spreading out the loan in monthly payments. An amortized loan has scheduled periodic payments for both interests as well as principal. If the payments for each period are equal it is called a fully amortized loan.
In amortized loans the interest is paid off first then the amount excess of interest reduces the principal. A common example of amortized loans is auto loans, home loans.
The payments for amortized loans can be equal or unequal for each period.
