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UNO [17]
3 years ago
13

The adjusting entry to adjust supplies was omitted at the end of the year. This would affect the income statement by having expe

nses
a. overstated and therefore net income understated expenses
b. understated and therefore net income understated expenses
c. understated and therefore net income overstated revenues
d. understated and therefore net income understated
Business
2 answers:
creativ13 [48]3 years ago
5 0

Answer:

This would affect the income statement by having expenses

c. understated and therefore net income overstated revenues

Explanation:

Adjusting Entry:

It is such entry which is added at the end of the fiscal period in order to make the income statement accurate.

Overstated:

In Accounting, overstated amount means that amount is greater than the true amount.

Understated:

In Accounting, if an amount is less than the true amount then it is known as understated.

  • As in our case, the adjusting entry for supplies was not added so in this way expenses became understated means they become less as compared to actual expenses. Therefore, revenues overstated.

DanielleElmas [232]3 years ago
3 0

Answer:

c. understated and therefore net income overstated revenues

Explanation:

The p/l is a statement that shows the income and expenses of an organization.

The first element usually on the p/l is the revenue. Then is the cost of goods sold. The difference between these two is gross profit. Then the expenses are deducted while the other income are recognized to get the net income/loss.

As such, when entries to adjust supplies are omitted, an expense is omitted and is thus understated resulting in an overstatement of net income.

The right option is c. understated and therefore net income overstated revenues.

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The following data values represent the daily amount spent by a family during a summer vacation. find the sample standard deviat
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The sample standard deviation of this dataset is =19.1.

The Standard deviation is a degree of the amount of variant or dispersion of a set of values. A low widespread deviation indicates that the values tend to be near the mean of the set, at the same time as a high widespread deviation indicates that the values are spread out over a much wider variety.

x x- \bar x=x-101 (x-ˉx)2

96     -5                          25

125     24                        576

80     -21                     441

110     9                          81

75    -26                   676

100      -1                         1

121        20                    400

∑x=707 ∑(x-\bar x)=0 ∑(x-\bar x)2=2200

Mean \bar x =∑x/n

=96+125+80+110+75+100+121/7

=707/7

=101

Sample  standard deviation S=√∑(x-\bar x)2/n-1

=√2200/6

=√366.6667

=19.1

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