Answer:
The value of this stock today should be $6.22
Explanation:
The company will start paying dividends 2 years from today that is at t=2. The dividends received 2 years from today can be denoted as D2. The constant growth model of DDM will be used to calculate the price of this stock at t=2 as the growth rate in dividends is constant forever.
The price at t=2 will then be discounted back to its present value today to calculate the price of this stock today.
The price of this stock at t=2 will be,
P2 = D2 * (1+g) / (r - g)
P2 = 0.6 * (1+0.04) / (0.12 - 0.04)
P2 = $7.8
The value of this stock today should be,
P0 = 7.8 / (1+0.12)^2
P0 = $6.218 ROUNDED OFF TO $6.22
The cost of ending inventory and the cost of goods sold under each of the following methods: Under the LIFO method, Sales Less: Cost of Goods sold Gross Profit less: Selling, admin, depreciation Income before.
Final in, first out (LIFO) is a technique used to account for inventory. beneath LIFO, the expenses of the maximum recent products bought (or produced) are the primary ones to be expensed. LIFO is used most effectively inside the USA and governed via the commonly ordinary accounting standards (GAAP).
The LIFO method is used within the COGS (value of products sold) calculation while the fees of manufacturing a product or obtaining inventory have been growing. this will be because of inflation.
The ultimate-In, First-Out (LIFO) method assumes that the last unit to arrive in stock or greater latest is offered first. the first-In, First-Out (FIFO) approach assumes that the oldest unit of inventory is sold first.LIFO effects decrease internet earnings because the price of products offered is better, so there may be a decrease in taxable profits.” decreased tax legal responsibility is a key reason some organizations decide on LIFO.
Learn more about LIFO here: brainly.com/question/24938626
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Answer:
B. $6,448,519
Explanation:
The computation of the present value of this growing annuity is given below:
PVA = [Cash flow at year 1 ÷ (interest rate - growth rate)] × {1 - [(1 + growth rate) ÷ (1 + interest rate)^number of years}
= [$675,000 ÷ (0.18 - 0.13)] × [1 - (1.13 ÷ 1.18)^15]
= $6,448,519
Hence, the correct option is b.
