<span>Simulation is an imitation of a situation or a chance behavior that accurately reflects the situation under consideration. </span>
<span>Steps in conducting a simulation in the correct order (first choice)</span>
• State the problem or question
• State the assumptions,
<span>• Assign digits to represent outcomes,
• Simulate many repetitions
• State your conclusions</span>
Answer:
Explanation:
Based on the scenario being described within the question it can be said that in this situation the analyst should focus on fully disclosing all of the available data and show that, while sales remain strong, the company must address its customer service situation. That is because customers are the heartbeat of the company and without them the company will ultimately go bankrupt.
Answer:
The recognized gain is $2000
Explanation:
The carrying value of the cab sold is the difference between the original cost of $23,000 and the accumulated depreciation of $16,000, hence, carrying value is $7000($23000-$16,000)
The cash proceeds from the disposal of then cab are $9000
Gain on disposal of cab=$9000-$7000
Gain on disposal of cab=$2000
Answer:
-28.1%
Explanation:
Calculation for what would a 30% loss next year be outside the 95% confidence interval for the portfolio
The standard deviation of 95% confident will be 2
The first step is to find the Upper tail using this formula
Upper tail= Average return percentage +(Standard deviation of 95% confident *Standard deviation of its returns)
Let plug in the formula
Upper tail=0.113+(2*0.197)
Upper tail =0.113+0.394
Upper tail=0.507*100
Upper tail =50.7%
Second step is to find the Lower tail using this formula
Lower tail=Average return percentage -(Standard deviation of 95% confident *Standard deviation of its returns)
Let plug in the formula
Upper tail=0.113-(2*0.197)
Upper tail =0.113-0.394
Upper tail=-0.281*100
Upper tail =28.1%
Based on the above calculation the lower tail was -28.1% which means that it wouldn't in any way loss more than the 30% of it value next year outside the 95% confidence interval for the portfolio
