A) Mean and standard deviation of this distribution :
Mean = 10, Std = 2.82843
B) Probability of >16 in sample will be bankrupt : 0.01444
C) Probability that exactly 14 will go bankrupt : 0.04986
D) P( x = 7, 9 ) = 0.0878
E) P( x = 7, 15 ) = 0.0757
<h3>Analysis of the Problems </h3>
n = 50
p = 20/100 = 1/5.
q = 4 / 5
Applying binomial distribution to determine the mean and std
A) Mean = E(x) = n * p
= 50 * 1/5 = 10
Standard deviation = 
= 
≈ 2.82843
B) P( x >16 )
∑
= 0.01444.
C) Probability of ( x = 14 )
* 4^36 / 5^50 ≈ 0.04986.
Applying the same formula to resolve options D and E
Hence we can conclude that the answers to your questions areas listed above:
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The Average Inventory is set up by adding the Beginning
and Ending Inventory together, and then divide it by 2:
Avg Inv = (Beg Inv + End Inv) / 2
Avg Inv = (70,000 + 36,500) / 2
Avg Inv = 106,500 / 2
= $53,250
<span>Therefore, the average inventory is $53,250.</span>
Corporations, entities that sold shares of partial ownership in exchange for capital, became more common as the concept of limited liability emerged.
<span>Incorrect Answer(s)</span>
FIFO is cost flow assumption that generally results in the highest reported amount of net income in periods of rising inventory costs.
<h3>What is First In, First Out?</h3>
First In, First Out, can be regarded as the is an asset-management techniques which is been used in analyzing assets.
With this techniques the asset that is usually disposed first are those that are first gotten, and this is usually done for the purpose of tax, and uses the assumption that there inclusion of old items in income statement.
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Answer:
The correct answer to the following question is invisible primary .
Explanation:
The term invisible primary which is also know as money primary, can be defined as the time period between a candidate expresses his or interest in running for office or give his declaration for running elected office and the beginning of primary season. Here a candidate between this time period would gather support through campaigns and will try to raise funds for the elections.
