Answer:
$40,500
Explanation:
The computation of the bill payment paid by the insurance is shown below"
= Medical bill incurred cost × percentage given + deductible amount
= $50,000 × 80% + $500
= $40,000 + $500
= $40,500
We simply added the medical bill insured cost based on the percentage and the deductible amount so that the accurate amount can come
Answer:
That A Newborn Fawn Is Randomly Selected. Round All Answers To Two Decimal Places A. The Mean Of This Distribution Is B. The Standard Deviation Is C. The Probability That The Fawn Will Weigh More Than 2.8 Kg. D. Suppose That It Is Known That The Fawn Weighs Less
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Suppose that the weight of an newborn fawn is uniformly distributed between 2 and 4 kg. Suppose that a newborn fawn is randomly selected. Round all answers to two decimal places
A. The mean of this distribution is
B. The standard deviation is
C. The probability that the fawn will weigh more than 2.8 kg.
D. Suppose that it is known that the fawn weighs less than 3.5 kg. Find the probability that the fawn weights more than 3 kg.
E. Find the 90th percentile for the weight of fawns.
Explanation:
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The main purpose of price/sales multiple ratio is typically only for the purpose of valuation of firms having no earnings till the date of valuation. Therefore, the given statement holds true.
<h3>What is the significance of Price/Sales ratio?</h3>
Price/Sales ratio can be referred to or considered as a ratio that is used to determine the total sales made by the company without earning any profits over their sales at a given price.
Investors use this ratio in order to valuate a firm based on the sales they have made in multiples, however without earnings, that can prove to derive good investment returns in the future.
Therefore, the aforementioned statement regarding price/sales ratio holds true.
Learn more about price/sales ratio here:
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Answer:
$79,208.48
Explanation:
The computation of the current price of the bond is shown below:-
<u>Number of Cash flow PV annuity factor Discounted cash </u>
<u>years flow</u>
1 -10 years $1,000 8.3166 $8,316.6
10 years $100,000 0.7089188 $70,891.88
Current price of the bond $79,208.48
Refer to the PV annuity factor so that we get to know the discounting factor value.