In the first blank, the word that comes is "exchange rate".
<span>An exchange rate reflects the amount of one currency required to purchase one unit of another currency.
In the second blank, the word that comes is "rate".
</span><span>to put it simply, it is the rate of foreign currency.
Third blank fills with "floating rates".
</span><span>This rate is set by floating rates in foreign exchange markets.</span>
<span>
In the fourth blank, the answer is "</span>appreciates".<span>
</span>when a currency becomes more valuable in the market, this is called "appreciates".
In the last blank, the answer is "<span>depreciates".
</span><span>when a currency becomes less valuable, this is called "depreciates".</span>
Answer:
a. Product X = 3.50 years
Product Y = 3.25 years
b. Product Y
Explanation:
The cash flows for the two products as well as the balance at the end of each year is given as follows:
For both products, the payback period is reached between the third and fourth year.
Product X:
Product Y:
Under the payback method, the alternative that presents the shortest payback period should be selected. Therefore, Product Y should be selected.
Answer:
very confused but okayyyy
Answer:
Expected Loss will be $3
Explanation:
Expected Loss can be calculated by multiplying the probabilities to Net expected outcome.
Probabilities
Prize ( $460) = 1 / 100
Prize ( $80 ) = 2 / 100
Prize ( $20 ) = 4 / 100
No prize = 100/100 - (1+2+4)/100 = 93/100
Expected value = [( 460 - 10 ) x 1/100 ] + [( 80 - 10 ) x 2/100 ] + [( 20 - 10 ) x 4/100 ] + [( 0 - 10 ) x 93/100] = 4.5 + 1.4 + 0.4 - 9.3 = -$3
Answer:
$41.96
Explanation:
The first thing you need to do is to calculate terminal value at the end of time t = 3. Then the intrinsic value of the stock is sum of discounted cashflow from t =1 to t = 3 (cashflows at t = 3 includes dividend as well as terminal value).
Terminal value at t = 3 = Dividend in year 4/(Required rate of return - Dividend growth)
= 4.25 x (1 + 3%)/(12.5% - 3%)
= 46.08
Then value of the stock is calculated as below:
Stock intrinsic value = 3.8/(1 + 12.5%) + 4.1/(1 + 12.5%)^2 + (4.25 + 46.08)/(1 + 12.5%)^3
= 41.96
