Answer:
e) $37.05
Explanation:
Using the dividend growth model, the value of a stock is the present value of the future dividends receivable discounted at the required rate of return . The required rate of return is given as 12%.
So we discount the year 3 dividend using the dividend growth model formula
P = D (1+g)/r-g
r- rate of return, g = growth rate
Present value of the future dividends:
PV of Year 1 = 1.55(1.015)m × 1.12^(-1)
= 1.4047
PV of Year 2 = 1.55 (1.015)(1.015) × 1.12^(-2)
= 1.27
PV of Year 3 (this will be done in two steps)
Step 1; PV (in yr 2) of year 3 dividend
= (1.55)(1.015)^2×(1.08)/(0.12-0.08)
=43.114
Step 2 : PV (in yr 2) of year 3 dividend
=43.114 × (1.12^(-2))
= 34.37
Best estimate of stock = 1.40 + 1.27 +34.37
= $37.05
Note
To discount the year 3 dividend, we use two steps. The first stp helps get the PV in year 2, and step 3 helps to take it further to the PV in year 0
Answer: initial principal
Explanation:
Compound interest (or compounding interest) is interest calculated on the initial principal, which also includes all of the accumulated interest from previous periods on a deposit or loan.
Answer:
debit Work in Process Inventory, credit Raw Materials Inventory.
Explanation:
For reasons of accounting principles, the physical inventory must have priority to that of the continuous method; since the first constitutes information of greater objectivity and can therefore serve as a reference point to determine if there are missing or surpluses in the inventories, which after being well purified, can be adjusted through the cost of sale account and the inventory account accordingly if the permanent inventory turns out to be greater than the physical one, the cost of sale account must be <u>debited</u> for the amount of the difference, while the inventory account will receive a <u>credit</u> for the same value.
Answer:
the expected return of a portfolio that has invested is 0.0625
Explanation:
The computation of the expected return of a portfolio is shown below;
= (0.32 × (6052 × (-0.01) + 5060 × 0.23 + 8047 × 0.2) + 0.68 × (6052 × 0.21 + 5060 × (-0.06) + 8047 × (-0.06))) ÷ (6052 + 5060 + 8047)
= 0.0625041808027559
= 0.0625
Hence, the expected return of a portfolio that has invested is 0.0625
Therefore the same should be considered and relevant
