The net realizable value of the inventory as of December 31, year 2, according to IFRS is <u>$75</u>.
<h3>What is net realizable value under IFRS?</h3>
Under the IFRS, inventories should be stated at the lower of cost and net realizable value. The net realizable value equals the selling price less the estimated costs of sale.
<h3>Data and Calculations:</h3>
Inventory purchase cost = $80
Net realizable value in year 1 = $60
Net realizable value in year 2 = $75
Replacement cost = $65
Normal profit margins = 20%
Thus, the net realizable value of the inventory as of December 31, year 2, according to IFRS is <u>$75</u>.
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Answer:
D) $779,843.27
Explanation:
The present value of this donation = Donation in Year 1/(1+ discount rate)^9 + Donation in Year 2/(1+ discount rate)^8 + ….. + Donation in Year 2/(1+ discount rate)^1
= $100,000/(1+9%) + $100,000*(1+5%)/(1+9%)^2 +$100,000*(1+5%)^2/(1+9%)^3…. +$100,000*(1+5%)^9/(1+9%)^10 = $779,843.27
Or we can easily input in excel and generate NPV as file attached; in which the formula is NPV(discount rate, cash inflow year 1 : cash inflow year 10) = (9%, 100000,100000*(1+5%)….,100000*(1+5%)^9) = $779,843.27
Answer:
<u>Company's total inventory</u> 30,850
Camaras: 10,960
Camcorders: 8,850
DVDs: 11,040
Explanation:
<u>Camaras: </u>
cost: 10,960
net realizable value: 12,060
<u>Camcorders: </u>
cost: 8,850
net realizable value: 9,170
<u>DVDs: </u>
cost: 12,100
net realizable value: 11,040
<u>Company's total inventory</u>
10,960 + 8,850 + 11,040 = 30,850
We must pick between the historic cost or the net realizable value the lower. The reasoning behind this is the conservatism accounting principle to keep the assets valued at minimum.
If a portfolio is comprised of two stocks. Stock A comprises 65% of the portfolio and has a beta of 1.21. The portfolio beta is 1.119.
<h3>Portfolio beta</h3>
Using this formula
Portfolio beta=(Stock A portfolio×beta)+[(1-Stock A porfolio)× Stock B beta]
Let plug in the formula
βp = (.65 × 1.21) + [(1 - .65) × .95]
βp = (.7865) + [.35 × .95]
βp= .7865+ .3325
βp = 1.119
Therefore the portfolio beta is 1.119.
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