Answer:
Profit for holiday month is $4,000
Explanation:
Given:
Average sales in a typical month = $1,600
Fixed cost is $800 per month
Sales in festive month is 300% above average typical month sale. So, sales in festive month is $4,800 (1,600 × 300%). Fixed cost remains same irrespective of number of units sold.
Profit = Sales - Fixed cost
= 4,800 - 800
= $4,000
If profit in a typical month is $800 (1,600 - 800), retail store earns profit of $4,000 in a festive month.
Answer:
d)
Explanation:
Based on the scenario being described within the question it can be said that the in order to test positively in reliability a test needs to provide the same output no matter how many times the same input is introduced. Therefore the best way to assess the reliability would be to administer the same test to different people at two different points in time and compare their test scores at time 2 with the scores at time 1
In an independent marketing channel, several independent members each attempt to satisfy their own objectives and maximize their profits, often at the expense of the other members.
<h3>What is marketing channel ?</h3>
A marketing channel can be described as the channel that consist people, organizations, and activities necessary to transfer the ownership of goods from the point of production to consumption.
It shoul;d be noted that this can be seen as the way products get to the end-user, the consumer; and is also known as a distribution channel.
Therefore, option B is correct.
Learn more about marketing at:
brainly.com/question/14457086
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The student is very unrespectful in his writing
I would be sort of surprised from this email because it is written in a way where I most likely wouldn't be used to.
Based on the email, I would think this student is irresponsible and/or doesn't care enough about the work. He's only half committed to it.
Answer:
14.84%
Explanation:
Effective annual return (EAR) = (1 + ( r / m) ^m -1
APR = m (( 1 + EAR) ^( 1/m) - 1)
where m = 365 since it is compounded daily
APR = 365 (( 1 + 0.16) ^( 1/365) - 1) = 14.84%
