Answer:
A.$325
B.657000 hours
Explanation:
We can calculate the cost of a 500-mile automobile trip by adding the cost of gasoline burnt and the cost of wear and tear during the trip. Total number of hours of 75 years old can be calculated by multiplying the number of hours in a day with the total number of days in a year.
DATA
Gasoline per gallon = $3
Vehicle wear and tear = $0.50/mile
Miles per gallon = 20 miles
Hours in a day = 24hours
Days in a year = 365
Number of years = 75
Requirement A
Cost of a 500 mile automobile trip = Cost of gasoline + Cost of vehicle wear
]
Cost of a 500 mile automobile trip = $75 + $250 = $325
Working
Cost of gasoline = (500 miles / 20 miles) * $3 per gallon = $75
Cost of vehicle wear and tear = 500 miles * $0.50 per mile = $250
Requirement A
Total number of hours in 75 years of human life = Life in years x Number of days in a year x Number of hours in a day
Total number of hours in 75 years of human life = 75 years * 365 days * 24 hours = 657000 hours
Answer:
A)social marketing
Explanation:
Social marketing involves all the activities a company does in order to reach more clients.
Activities such as relations, marketing through social media, personal selling (through the use of personal connections), direct marketing, etc.
Answer:
The correct answer is e. a. and b.
Explanation:
Capital assets are assets of a permanent nature used in the production of income, such as machinery, buildings, equipment, land, etc. It must be distinguished from inventory.
Painting is a capital asset, but it is also a personal use activity asset sold at a loss. The loss is not deductible.
Answer:
true
Explanation:
because there will be so many claims that each time you make a claim it costs more.
Answer:
<em>Miller-bond</em>:
today: $ 1,167.68
after 1-year: $ 1,157.74
after 3 year: $ 1,136.03
after 7-year: $ 1,084.25
after 11-year: $ 1,018.87
at maturity: $ 1,000.00
<em>Modigliani-bond:</em>
today: $ 847.53
after 1-year: $ 855.49
after 3 year: $ 873.41
after 7-year: $ 918.89
after 11-year: $ 981.14
at maturity: $ 1,000.00
Explanation:
We need to solve for the present value of the coupon payment and maturity of each bonds:
<em><u>Miller:</u></em>
C 80.000
time 12
rate 0.06
PV $670.7075
Maturity 1,000.00
time 12.00
rate 0.06
PV 496.97
PV c $670.7075
PV m $496.9694
Total $1,167.6769
<em>In few years ahead we can capitalize the bod and subtract the coupon payment</em>
<u>after a year:</u>
1.167.669 x (1.06) - 80 = $1,157.7375
<u>after three-year:</u>
1,157.74 x 1.06^2 - 80*1.06 - 80 = 1136.033855
If we are far away then, it is better to re do the main formula
<u>after 7-years:</u>
C 80.000
time 5
rate 0.06
PV $336.9891
Maturity 1,000.00
time 5.00
rate 0.06
PV $747.26
PV c $336.9891
PV m $747.2582
Total $1,084.2473
<u />
<u>1 year before maturity:</u>
last coupon payment + maturity
1,080 /1.06 = 1.018,8679 = 1,018.87
For the Modigliani bond, we repeat the same procedure.
PV
C 30.000
time 24
rate 0.04
PV $457.4089
Maturity 1,000.00
time 24.00
rate 0.04
PV 390.12
PV c $457.4089
PV m $390.1215
Total $847.5304
And we repeat the procedure for other years