Answer: C) treat the loss as a subsequent event and provide a footnote about the loss in the 2014 financial statements.
Explanation:
The event happened in January 2015 which was after the books ended in December 2014. This makes it a subsequent event which is an event that occurs after the accounting period but before the Financial results are released.
The loss is therefore a subsequent event and must be treated by putting a footnote in the financial statement to reflect that the event happened after the accounting period.
Answer: Option D
Explanation: In simple words, optimal decision refers to the decision that results in at least that level of utility benefit as all other available options do . In other words, it has maximum potential for profit and least expectation of loss.
In such decision the utility is taken into consideration and is calculated on the basis of marginal cost and marginal benefit. If it provides for the higher probability that the marginal cost will be equal to marginal benefit than it would be considered as an optimal decision.
Hence the correct option is D.
The factors that increase for equity holders when the amount of leverage increases is d. risk.
<h3 /><h3>What does an increase in leverage lead to?</h3>
When there is an increase in the leverage that a company holds, the worry that the company will not be able to pay off the debt also increases.
This leads to more risk and volatility in company stock which would be felt by equity holders.
Remaining part of question:
a. inevitability.
b. certainty.
c. yield-to-maturity
d. risk.
Find out more on the effects of risk on stock at brainly.com/question/11645484.
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Answer:

Replacing the values that we have:

And solving for a we got:

So then the premium value for the insurance on this case should be 1840 dollars.
Explanation:
For this case we can define the random variable X as the gain ( in thousand of dollars) of insurance company
We assume that the premium clase charge and amount of a to the company and we know from the info given that:


represent the expected gain in thousand of dollars
The expected value of a random variable X is the n-th moment about zero of a probability density function f(x) if X is continuous, or the weighted average for a discrete probability distribution, if X is discrete.
And using the definition for a discrete random variable we know that :

Replacing the values that we have:

And solving for a we got:

So then the premium value for the insurance on this case should be 1840 dollars.
Answer:
Purchasing Agent:
-Attend Conferences and trade shows to find new products
-Negotiate contracts with suppliers
Office Clerk:
-File paperwork according to a filing system in the office
-Type data into software to be used by the company
Freight Forwarder:
-Calculate the weight and volume of cargo
-Track shipments to make sure that they arrive on time
Explanation: I took the test.