Answer: See explanation
Explanation:
a. Calculate the predetermined overhead rate Overhead Rate per hour
Predetermined Overhead rate will be the estimated total manufacturing overhead divided by the estimated total direct labor hours. This will be:
= $ 921,600/51,200
= $ 18
(b) Calculate how much manufacturing overhead will be applied to production
Manufacturing overhead that'll be applied to production will be the predetermined overhead rate multiplied by the actual total direct labor hours. This will be:
= $ 18 × 48,900 direct labor hours
= $ 880,200
(c) Is overhead over- or underapplied? By how much?
The Actual Overhead Incurred = $902,900 while the manufacturing overhead applied = $880,200. This shows that overhead is underapplied due to the fact that manufacturing overhead applied is less than the actual overhead that is incurred.
Therefore, the amount of overhead that was underapplied will be:
= $ 902,900 - $ 880,200
= $ 22,700
(d) What account should be adjusted for over-or underapplied overhead? Should the balance be increased or decreased?
Based on the scenario in the question and the answers calculated, the cost of goods sold should be increased.
Answer: The Loan Estimate, The Closing Disclosure, and The Notice of the Right to Rescind
Explanation:
<span>While all professional sport seem to have a rising fan cost index the NFL has the highest with a fan cost index of $473 per fan. Making it more than double the average fan cost of the MLB and about $100 more than the NBA and NHL.</span>
Answer: SEE EXPLANATION
A. 198.27 UNITS
B. 99.14 UNITS
C. 30.76 ORDERS
D. 8.12 DAYS
E. $1,784.43
Explanation:
Given the following ;
Annual order = 6,100
Carrying cost = $9 per unit per year
Ordering cost = $29
A) EOQ =sqrt[( 2 × Annual order × (ordering cost ÷ carrying cost)]
EOQ = sqrt[2 ×6100 × (29÷9)]
EOQ = sqrt(12200 × 3.22222222)
EOQ = 198.27 units
B.) AVERAGE INVENTORY :
EOQ ÷ 2
198.27 ÷ 2 = 99.14 UNITS
C.) Optimal number of orders per year:
Demand / order per year
6,100 ÷ 198.27 = 30.76 orders
D.) Optimal number of days between two orders:
Number of working days ÷ optimal number of orders
250 ÷ 30.76 = 8.12 days.
E.) Annual cost of ordering and holding inventory:
$198.27 × $9 = $1,784.43
