Answer: Tangible: <em>cash, inventory, vehicles, equipment, buildings and investments</em>
Intangible: <em>goodwill, brand recognition, copyrights, patents, trademarks, trade names, and customer lists</em>
<em>Hope this helps </em>
<em>Plz mark brainlest</em>
<em />
Answer:
C. $32,900
Explanation:
The computation of the beginning retained earning balance is shown below"
As we know that
The ending balance of retained earning = Beginning balance of retained earnings + net income - dividend paid
$51,100 = Beginning retained earning balance + $22,500 - $4,300
$51,100 = Beginning retained earning balance + $18,200
So, the beginning retained earning balance would be
= $51,100 - $18,200
= $32,900
Answer:
B. a cartel
Explanation:
A cartel is a group of independent producers who collude to promote and protect their trade interests. Large producers in the same industry form cartels to manipulate supply and fix prices. Through the cartel, the large producers set prices that guarantee maximum profits for their members. The cartel eliminates price competition among the major producers in the industry.
Answer:
We fail to reject the Null hypotheses that the average amount of money a typical college student spends per day is less than $70.
Explanation:
A professor of statistics claimed that the average amount of money a typical college student spends per day during social distancing at home is over $70.
Based upon previous research, the population standard deviation is estimated to be $17.32.
The professor surveys 35 students and finds that the mean spending is $67.57.
Is there evidence that the average amount spent by students is less than $70?
For the given problem the Null hypotheses is that the average amount of money a typical college student spends per day is less than $70.

For the given problem the Alternate hypotheses is that the average amount of money a typical college student spends per day is over $70.

The test statistic is given by

Where X_bar is the sample mean spending that is $67.57, μ is the average population spending that is $70, σ is the standard deviation that is 17.32 and n is the sample size that is 35.

The p-value corresponding to the z-score of -0.83 at significance level 0.10 is found to be
p-value = 0.2036
Since 0.2036 > 0.10
We fail to reject the Null hypotheses that the average amount of money a typical college student spends per day is less than $70.