Answer:
Explanation:
Amount of Bolton Company inventory = 38,972
Calculations are attached
1. Find net realizable value, which is selling price - cost of disposal;
2. Then subtract normal profit from net realizable value = [g];
3. Find designated market value by choosing the middle value of cost to replace, net realizable value and [g];
4. Choose lowest between designated market value and selling price;
5. Multiply by quantity.
Percy Gray was focusing on the features of the camera. This would provide the intended output of a subject. Also, it would give versatility on taking pictures. Limited features cannot bring out better photo result. He learned that he would improve if himself gave that he has this kind of camera.
Answer:
The annual payment at the end of each year: $4,572.23
Explanation:
The formular for calculating Present value of Annuity is applied in this case to help us find the equal annual payment.
Applying information in the question, we have the annuity that have:
n= 10 as there are 10 equal annual payments paid at the end of each year during 10 years;
i = 8.5% per annum compounded annually, as stated in the question;
PV = Borrowed amount = $30,000;
C = the equal annual payment.
The formular for PV of Annuity: PV = (C/i) x [ 1- (1+i)^(-n)] <=> C = (PV x i) / [ 1- (1+i)^(-n)]
Thus, C = (30,000 x 8.5%) / [ 1- 1.085^(-10) ] = $4,572.23
I believe the answer is FFA.
Hope this helps.
(Please mark this brainliest, I would really appreciate it) Thanks!
Answer:
The correct answer is A.
Explanation:
Giving the following information:
The estimated machine-hours for the upcoming year at 79,000 machine-hours.
The estimated variable manufacturing overhead was $7.38 per machine-hour
The estimated total fixed manufacturing overhead was $2,347,090.
To calculate the estimated manufacturing overhead rate we need to use the following formula:
Estimated manufacturing overhead rate= total estimated overhead costs for the period/ total amount of allocation base
Estimated manufacturing overhead rate= 2,347,090/79,000 + 7.38= $37.09 per machine-hour
