Answer:
Instructions are listed below.
Explanation:
Giving the following information:
A machine costing $251,800 was purchased May 1. The machine should be obsolete after three years and, therefore, no longer useful to the company. The estimated salvage value is $3,400.
A) Straight-line:
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (251,800 - 3,400)/3= $82,800
B) Double declining balance:
Annual depreciation= 2*[(original cost - residual value)/estimated life (years)]
Year 1= (248,400/3)*2= 165,600
Year 2= 55,200
Year 3= 18,400
Answer: $1639.3
Explanation:
From the question, we are informed that Bank A quotes a bid rate of $0.300 and an ask rate of $0.305 for the Malaysian ringgit (MYR) and that bank B quotes a bid rate of $0.306 and an ask rate of $0.310 for the ringgit.
The profit for an investor that has $500,000 available to conduct locational arbitrage goes thus:
Purchasing Malaysian ringgit (MYR) from bank A at the ask rate will be:
= $500,000/$0.305
= 1,639,344.3
Selling the Malaysian ringgit (MYR) at bank B based on the ask rate will be:
= 1,639,344.3 × 0.306
= $501,639.3
The profit for an investor that has $500,000 available to conduct locational arbitrage will be:
= $501,639.3 - $500,000
= $1639.3
It is difficult to compare relative job growth for different-sized
businesses because it is hard to determine the cutoff point at which a small
business becomes a large business. It is not easy to know the comparative job development
amongst businesses of different sizes. There are not the same parameters leading
the size of a small business versus a big business. Moreover, there is no defined
point where such a variation can be clearly identified.
Answer:
Answer B.
Explanation:
EBIT break even point is a situation when company does not make a profit or has loss. It is a point where earnings per share are equal to zero. It is the level of ebit equal to fixed costs for the company, like interest on the debt. If this break even point increases, this leads to the increase of financial risk. However, increase of ebit above break even point leads to net income calculated as EBIT*(1-interest expense)*(1-tax rate)-preferred dividends being higher.
