Answer:
(a)
For Job G15:
Direct labor = $20,000
Overhead applied = 16,000
Overhead rate = 
= 0.8 × 100
= 80%
Overhead applied = Direct labor × 80%
= $20,000 × 80%
= $16,000
Overhead is applied on direct labor. Hence, rate is 80%.
Overhead for Job B10 = Direct labor × 80%
= $54,000 × 80%
= $43,200
Therefore,
Total overhead applied = $43,200 + 45,750 + 16,000
= $104,950
(b) Hence,
Overapplied overhead for February:
= Total overhead applied - Actual Overhead
= $104,950 - $68,500
= $36,450
Answer:
see explanation
Explanation:
Units to achieve target profit = Target Profit + Fixed Cost ÷ Contribution margin ratio.
where ,
Contribution margin ratio = Contribution ÷ Sales
b) False
A store is laid out to keep people in so they purchase more items.
Mountain View Resorts purchased equipment at the beginning of 2021 for $46,000. Residual value at the end of an estimated four- year service life is expected to be $6,100.
<h2>
please mark as brainlist please</h2>
<span>I would assume that customers arrive at the queue according to the poisson process, and then decide whether to enter the queue or leave as per the rules in the question.
for (a)
I interpret "enter the system" as "join the queue".
The expected time for this will be
E(time until there is a free slot) + E(time for someone to arrive once a slot is free).
Noting that the additional time taken for someone to arrive once a spot is free is independant of the time that the slot became free (memorylessness property of poisson process)
The waiting time of a Poisson(\lambda) is exp(\lambda) with mean \frac{1}{\lambda}
E(\text{Time someone enters the system})=\frac{1}{2\mu} + \frac{1}{\lambda}
Your post suggests you already understand where \frac{1}{2\mu} comes from.</span>
