Answer:
A. Change in accounting principle (reported retrospectively) - PR
B. Change in accounting principle (exception reported prospectively) - PP
C. Change in estimate - E
D. Change in estimate resulting from a change in accounting principle - EP
E. Change in reporting entity - R
F. Correction of an error - N
Economics because it has to deal with money, which is important for a career in business.
Answer:
Annual depreaciation 2020= $2,400
Explanation:
Giving the following information:
Purchase price= $12,000
Salvage value= $2,000
Useful life= 5 years
<u>To calculate the depreciation expense under the double-declining balance, we need to use the following formula:</u>
Annual depreciation= 2*[(book value)/estimated life (years)]
2019:
Annual depreaciation= 2*[(12,000 - 2,000) / 5]
Annual depreaciation= 4,000
2020:
Annual depreaciation= 2*[(10,000 - 4,000) / 5]
Annual depreaciation= $2,400
Answer:
Land 594,500
Explanation:
We must include all cost necessary to acquire the land and lelave it ready to use.
But, the demolition cost are associate with the old warehouse thus, as thsis asset is being destroyed It will be considered period cost, It will not be capitalized through land.
Acquisition cost 550,000
broker commission 35,000
title insurance 2,500
closing cost <u> 7,000 </u>
Total cost 594,500
Answer:
None of the options are correct as the price today will be $26.786
Explanation:
The price of a stock whose dividends are expected to grow at a constant rate forever can be calculated using the constant growth model of the dividend discount model approach (DDM). The DDM bases the value of a stock on the present value of the future expected dividends from the stock.
The formula for price under constant growth model is,
P0 = D1 / (r - g)
Where,
- D1 is the dividend expected for the next period
- r is the required rate of return or cost of equity
- g is the growth rate in dividends
However, as the constant growth rate in dividends is to be applied from Year 2 onwards, we will use the D2 to calculate the price at Year 1 and we will then discount this further for one year to calculate the price today.
P1 or Year1 price = 2 * (1+0.05) / (0.12 - 0.05)
P1 or Year 1 price = $30
The price of the stock today or P0 will be,
P0 = 30 / (1+0.12)
P0 = $26.786
