Answer:
$5.76
Explanation:
Calculation to determine the price of a put option with the same exercise price
We would be Using put-call parity and solving for the put price
$67 + P = $70e^–(.026)(3/12)+ $3.21
$67 + P = $70e^–(.026)(.25)+ $3.21
$67 + P =190.2797^–(0.0065)+ $3.21
$67 + P =$69.5465+ $3.21
$67 + P =$72.7565
P=$72.7565-$67
P=$5.7565
P=$5.76 (Approximately)
Therefore the price of a put option with the same exercise price will be $5.76
<em>Find the given attachments for the complete solution</em>
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Answer:
decrease the bid price in the OTCBB
Explanation:
Given that, the dealer's Bid price is too high, this is believed to be the reason behind the sellers trying to make orders. Hence, to reduce the orders, the dealer will lower the Bid price.
Hence, in this case, the best answer or alternative to be considered is that, the dealer would most likely decrease the bid price in the OTCBB, this is specifically to discourage the sellers.
Answer:
Selling price per composite unit= $11.3
Explanation:
Giving the following information:
Madison Corporation sells three products (M, N, and O) in the following mix: 3:1:2.
Unit price and cost data are: M N OUnit sales price$12 $10 $11
<u>First, we need to calculate the sales proportion for each product:</u>
M= 3/6= 0.5
N= 1/6= 0.17
O= 2/6= 0.33
<u>Now, the selling price per composite unit:</u>
Selling price per composite unit= (0.5*12) + (0.17*10) + (0.33*11)
Selling price per composite unit= $11.3
Answer:
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MISSING INFORMATION ATTACHED
Explanation:
The sales forecasted plus the desired ending inventory is the complete needs the sales department expect to be fullfill
Then, as the company has a beginning invneotry each period a portion of this needs is already fullfil thus, the difference are the production requirements.
