If he pays for the rights to use the name and logo of an existing deli company. The type of business is Shonda forming is: A. A franchise.
<h3>What is franchise?</h3>
Franchise can be defined as the way a person or a company is given the license or right to use a another company trade name or logo.
Based on the given scenario Shonda forming a franchise type of business because he was given the rights to use the name and logo of an existing deli company.
Therefore the type of business is Shonda forming is: A. A franchise.
Learn more about franchise here: brainly.com/question/3687222
#SPJ1
Answer:
C
Explanation:
Affective component has been displayed as mood and feelings have been touched as a result of the feedback Janice got from her boss.
Cheers
Answer:
$170,000
Explanation:
Given that,
Travis Corporation begins the year with $50,000 of tire inventory that means inventories in the beginning of the year.
Purchases of tires during the year = $150,000
At the end of the year,
Purchase cost of remaining inventory = $30,000
Therefore,
Cost of goods sold:
= Beginning inventories + Purchases - Ending inventories
= $50,000 + $150,000 - $30,000
= $200,000 - $30,000
= $170,000
Answer:
$92.000
Explanation:
<h2>1. The first step is to calculte the operating profits for the year 2020, following the next formula </h2>
(Revenues - costs) = Operating Profits.
<h3>YEAR 2020 </h3>
Revenues 2.650.000
Costs 2.150.000
--------
Operating profits 500.000
<h2>
2. Same indications for the next year.</h2>
<h3>YEAR 2021</h3>
Revenues 2.915.000
Costs 2.323.000
--------
Operating profits 592.000
<h2>
3. Calculate the diference between 2021 and 2020. </h2>
<em>592.000 - 500.000 = 92.000</em>
Given the following:
Sigma =
17.8
E =
44 points
Confidence interval = 99% - 2.58
Confidence interval = 95% - 1.96
In order to get the sample size,
use the formula:
For 99% confidence level
n =
[ (z value x s) / E ]2
n =
[ (2.58 x 17.8) / 44]2
n =
1. 089 or 1 (rounded up)
For 95% confidence level
n =
[ (z value x s) / E ]2
n =
[ (1.96 x 17.8) / 44]2
n =
0.628 or 1 (rounded up)
As we decrease the confidence
level, from 99% to 95%, our confidence interval gets smaller. In additional, to
be more confident that our interval actually comprises the population mean we
have to increase the size of the interval. To ease that trade off between level
of confidence and the precision of our interval is to primarily increase the
sample size.
