Answer:
<em>3.57% per Annum or 0.0357</em>
Explanation:
Recall that,
By Taking a long position in two of the 4% coupon bonds and a short position in one of the 8% coupon bonds it results in the following
The Year 0: 90- 2 x 80 = -70
The Year 10: 200- 100 = 100
Since both coupons cancel each other.
In 10 years time a $100 will be the same to $70 today.
The 10-year rate, R, (10-year-rate) is given as,
The rate is 1/10 in 100/70 =0.0357 or 3.57% per year.
.
Answer:
$166.8
Explanation:
Given that,
Units expected to produced = 400,000 units
Machine hours required = 1.2 each
Manufacturing overhead costs:
= Department 1 + Department 2
= $2,530,000 + $2,752,000
= $5,282,000
Total Machine hours:
= Department 1 + Department 2
= 30,000 MH + 8,000 MH
= 38,000 MH
Overhead cost per machine hour:
= Manufacturing overhead costs ÷ Total Machine hours
= $5,282,000 ÷ 38,000 MH
= $139 per MH
Overhead cost per unit:
= Overhead cost per machine hour × Machine hours required for each
= $139 per MH × 1.2
= $166.8
Answer:
The answer is "Option c".
Explanation:
The customer service must matter arising' needs to fulfill everyone. The Sampson Company, a timber manufacturer, understands the wood specifications or conditions for several firms within the NAICS category. Within this case, the Dunn Company will develop the timber specifications or criteria of all firms underclass.
Answer:
a. 125.43 hours
b. 767.92 hours
c. 2,129.04 hours
Explanation:
Using the mathematical approach, we have :
y = ax ^b
Where ,
y is the average time to manufacture x units
a is the time its takes to manufacture first plane
b is the log of 80% divided by log 2
Then,
Average time for 5 planes = 300 (5)^-0.322
= 178.67 hours
Total time for 5 planes = 178.67 hours × 5
= 893.35
Average time for 4 planes = 300 (4)^-0.322
= 191.98 hours
Total time for 5 planes = 191.98 hours × 4
= 767.92 hours
The fifth plane would take = 893.35 - 767.92
= 125.43 hours
Average time for the 18 planes = 300(18)^-0.322
= 118,28 hours
Total time for 18 planes = 118,28 hours × 18
= 2,129.04 hours
