Answer:
Consider the following calculations
Explanation:
Step 1. Given information.
Asset Cost Adjusted Basis
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Skidder 230,000 40,000
Driller 120,000 60,000
Platform 620,000 0
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Total 970,000 100,000
Step 2. Formulas needed to solve the exercise.
Allocation for each asset = value sold * (adjusted basis / total)
Gain on sale = Sales price - Adjusted basis amount
Step 3. Calculation and Step 4. Solution.
Sales price is allocated on the basis of adjusted value.
- Skidder = 300.000 * 40.000/100.000 = 120.000
- Driller = 300.000*60.000/100.000 = 180.000
- Platform = 300.000*0/100.000 = 0
Gain on sale = Sales price - Adjusted basis amount
= 300.000 - (40.000 + 60.000 + 0)
= 200.000
Answer:
The answer is given below;
Explanation:
Retained Earnings (125,000*2%) Dr.$2,500
Dividend payable Cr.$2,500
Retained Earnings (62,000*.25) Dr.$15,500
Dividend Payable Cr.$15,500
Answer:
All Individuals, whether rich or poor,are dissatisfied with their material well-being and would like more.
Explanation:
Individuals wanting more and not being satisfied with their material well being goes back to the fundamental problem of economics-unlimited human wants. Economists argue that human wants are unlimited and insatiable irrespective of their economic class. Whether rich or poor, no man is satisfied with his material well-being. Every man still feel something is lacking after acquiring so much or so little. He still has the scarcity problem.
This never-ending desire is embedded in the physiological make up of a man. When a man gets food, then he wants house. When he gets house, he wants car. When he gets a car, he wants to buy a private jet. In short, the more he gets, the more he wants more.
And that`s is the reason why you would win $1 million and stills not satisfied with having enough. You would still believe you lack something. You would still want to acquire more just to solve this scarcity problem.
Other options do not explain the problem ; they just points at microeconomics and macroeconomics issues.
Answer:
Since Interest Rate and Period is not given; we would assume the spring term begins in 4 months and
Explanation:
First we will require to use the compound interest formula.
It is not mentioned the compounding period in the question. However, many of the bank accounts today offer monthly compounding, and this will be used as the basis.
i=interest rate=7.62% p.a => 7.62/12=0.635% per month
FV=PV(1+i)^n
FV=future value = 2200
PV=present value, to be found
i=interest rate per compounding period (month)=0.00635
n=number of periods=4
2200=PV(1+0.00635)^4
PV=2200/(1.00635^4)
PV=$2144.99
In case interest is not compounded, we could apply the simple interest formula:
FV=PV(1+ni)
PV=2200/(1+4*0.00635)
PV=$2145.504
