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kumpel [21]
3 years ago
11

Jerome has insignificant influence of Melina Corporation because it owns less than 20% of the voting stock. The cost of the Meli

na stock is $5,000 and has a fair value of $6,000 on December 31 at the end of the first year it held the securities. Complete the necessary adjusting entry selecting the account names from the pull-down menus and entering dollar amounts in the debit and credit columns.
Business
1 answer:
quester [9]3 years ago
7 0

Answer:

Dec 31

Dr Fair value adjustment - stock $1,000

Cr Unrealized gain - Income $1,000

Explanation:

Preparation of the necessary adjusting entry

Based on the information given if The cost of the Melina stock was the amount of $5,000 in which it has a fair value of the amount of $6,000 on December 31 which means that the necessary adjusting entry will be :

Dec 31

Dr Fair value adjustment - stock $1,000

Cr Unrealized gain - Income $1,000

($6,000 - $5,000)

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Which of the following priority rule will minimize the average flow time of jobs and also perform well in other measures such as
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LCFS

Explanation:

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A Food Marketing Institute found that 52% of households spend more than $125 a week on groceries. Assume the population proporti
kkurt [141]

Answer:

P(p>0.38) = P(z>-2.79)

And using the complement rule we got:

P(p>0.38) = P(z>-2.79)=1-P(Z

Explanation:

Previous concepts

Normal distribution, is a "probability distribution that is symmetric about the mean, showing that data near the mean are more frequent in occurrence than data far from the mean".  

Solution to the problem

For this case wwe know that p = 0.52 and n = 99 and we can check if we can use the normal approximation for the proportion distribution.

np= 99*0.52= 51.48>10

n(1-p) =99*(1-0.52) = 47.52>10

So then we can use the normal approximation.

The population proportion have the following distribution

p \sim N(p,\sqrt{\frac{p(1-p)}{n}})

The mean is given by:

\mu_{p} = 0.52

And the standard error is given by:

\sigma_{p} = \sqrt{\frac{0.52*(1-0.52)}{99}}= 0.0502

We want to calculate this probability:

P(p >0.38)

And for this case we can calculate the z score given by:

z = \frac{p \mu_p}{\sigma_p}

And replacing we got:

z=\frac{0.38-0.52}{0.0502} = -2.79

And using this formula:

P(p>0.38) = P(z>-2.79)

And using the complement rule we got:

P(p>0.38) = P(z>-2.79)=1-P(Z

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Answer:

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Expenses

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