Answer:
the Sharpe ratio of the optimal complete portfolio is 0.32
Explanation:
The computation of the sharpe ratio is shown below:
= (Return of portfolio - risk free asset) ÷ Standard deviation
= (17% - 9%) ÷ 25%
= 8% ÷ 25%
= 0.32
Hence, the Sharpe ratio of the optimal complete portfolio is 0.32
We simply applied the above formula
Answer and Explanation:
Inventory is an asset and is posted on the asset side of the balance sheet. As per accounting standards regarding inventory valuation, it can be either valued at historical cost or at market price, whichever is lower.
Historical cost is the cost at which asset was acquired. Market price is the price which would be received if the asset is replaced as on the date on which balance sheet is prepared. Inventory is valued at lower of the above mentioned costs.
<span>Past studies have found that new products fail in the market around 35-40 percent of the time. Here are some remarkable examples:
</span><span>Iridium Satellite Telephone - -$7 bil
Mobile ESPN - $150 mil
Apple Newton PDA - -$400 mil
RJR Premiere Cigarette - -$325 mil and an additional loss of $125 mil
RCA Videodisk Player - -$450 mil</span>
Answer: 2.09
Explanation:
Given the following ;
Strike price (K) = $50
Price (c) = $6
Rate (r) = 6% = 0.06
Stock price (So) = $51
Time (T) = 1
Recall, relation for a put-call parity(p) is given by:
p + So = c + Ke^-(rT)
p = c + [Ke^-(rT)] - So
p = 6 + [50e^-(0.06 × 1)] - 51
p = 6 + [50×e^-0.06] - 51
p = 6 + (50 × 0.9417645) - 51
p = 6 + 47.0882267 - 51
p = 53.0882267 - 51
p = 2.0882267
p = 2.09