Answer:
d. requests.
Explanation:
Based on the scenario being described within the question it can be said that such messages are known as requests. These are technically messages from one member of a business to another member in order to ask for a certain good, service, or action to be taken by the second member. Such as attending a meeting or assigning an assignment.
Answer:
$30,000 and $360,000
Explanation:
The computation of the gain on the exchange is shown below:
= Cash received + fair value of the computer - undepreciated cost of existing computer
= $120,000 + $360,000 - $450,000
= $30,000
The amount of the computer which is recorded will equal to the fair value of the computer i.e $360,000
For computing the gain we simply added the fair value and deduct the undepreciated cost of an existing computer in the cash received amount so that the accurate amount can come.
All other information which is given is not relevant. Hence, ignored it
Answer:
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
Explanation:
Giving the following information:
Option 1:
Number of years= 15
FV= 450,000
i= 0.0525
Option 2:
Number of years= 20
FV= 450,000
i= 0.0525
To calculate the annual cash flow, we will use the following formula on each option:
A= (FV*i)/{[(1+i)^n]-1}
A= annual cash flow
<u>Option 1:</u>
A= (450,000*0.0525) / [(1.0525^15) - 1]
A= $20,464.72
<u>Option 2:</u>
A= (450,000*0.0525) / [(1.0525^20) - 1]
A= $13,253.53
The annual difference between Option 1 (15 years) and Option 2 (20 years) is $7,211.19 in favor of the first one.
Answer:
Option c) how a consumer might trade off different levels of consumption of each of two goods, while staying at the same utility level.
Explanation:
This is the very definition of an indifference curve. The points in an indifference curve are the combinations of the quantities (level of consumption) of two different goods which will produce the very same utility to the consumer. The consumer will perceive any of those combinations as having the same utility for him.
For example, a usual graph of various indifference curves will look like the graph attached.
In this graph the combination of 2 pairs of shoes and 15 pants will be perceived as having the same utility as the combination of 5 pairs of shoes and 4 pants. Both are combinations in the same indifference curve, the green one, and the utility of any combination lying in that green curve will be rated the same: u = 1.
