Answer:
a. The depreciable cost is $72000.
b. The depreciation rate is $0.36 per mile.
c. The depreciation expense for the year is $6480.
Explanation:
a.
The depreciable cost is the cost that is eligible for depreciation. It is calculated by deducting the residual value from the cost of the asset.
Depreciable cost = Cost - residual value
Depreciable cost = 80000 - 8000 = $72000
b.
The depreciation rate can be calculated by dividing the depreciable cost by the total estimated useful life of the asset.
The depreciable rate = 72000 / 200000 = $0.36 per mile driven
c.
The units of activity depreciation for the year is,
Depreciation expense = 0.36 * 18000 = $6480
B. because it is only used by the military and not the public
Answer:
A.1830
B.$1397.75
Explanation:
A.Gross pay
Formula for Gross pay
Gross pay = regular pay + overtime pay
= (40*30)+(14*30*1.5)
=1200+630
= $1830
Part B
B.Net pay
Formula for Net pay
Net pay = gross pay – social security tax – medicare tax – federal income tax
= 1830-(1830*6.0%)-(1830*1.5%)-295
=1830-109.8-27.45-295
= $1397.75
Answer:
β = 1.45
Explanation:
The beta of the portfolio is defined as an average of the betas (β) of each asset within the portfolio weighted by their respective invested amounts (A):

The beta of the portfolio is 1.45
Answer: 4 containers
Explanation:
The formula used to get the number of containers that are needed will be:
N = DT(1+X)/C
where,
N = total containers
D = planned usage rate used by the work center = 111 parts per hour
T = average waiting time = 100 minutes = 100/60 hours = 1.67 hours
X = inefficiency factor = 0.21
C = capacity of standard container = 5 dozens = 5 × 12 = 60 parts
N = DT(1+X)/C
N = (111 × 1.67)(1 + 0.21)/60
N = (185.37 × 1.21)/60
N = 224.2977/60
N = 3.738
N = 4 approximately
4 containers will be needed