It would be called scarcity.
Answer:
A and E
Explanation:
Considering the scenario described in the question, the right action to take in this event are:
1. review her suggestions and tell her you'll prioritize the most important ones: due to deadline which is nearby, the best thing to do during review is to ensure the study is done to the essential part of the project
2. ask for her help addressing the edits: because she's had the opportunity to review the work all along. And she is the one that suggested time-consuming modifications; it is ideal to ask for her input or help make the necessary edits so it will be faster, as she may have seen the needed improvements.
Hence, the correct answer is options A and E.
Answer:
$7 million
Explanation:
Investing activities: it monitors the operations that include buying and selling long-term assets. The buying is a cash outflow, while the selling is a cash inflow
The computation of the net cash flows is shown below:
Cash flow from Investing activities
Proceeds from sale of equipment $8 million
Acquisition of building for cash -$7 million
Purchase of marketable securities (not a cash equivalent) -$5 million
Collection of note receivable only principal amount $11 million
Net Cash flow from Investing activities $7 million
Answer:
Banding.
Explanation:
Banding can be described as a method in which test scores are grouped into ranges and then the scores that fall under a particular range is said to be equal.
In decision making, there is always an occurrence of different persons having similar scores.
In the scenario above, Genova public school made its selection decision on the teaching application tests through banding.
Answer:
a)
revenue = x amount of phones x price
revenue = x(500 - 0.5x)
revenue = 500x - 0.5x²
we find revenue' (derivative):
revenue' = 500 - x
x = 500
the company should sell 500 smartphones to maximize revenue, the selling price = 500 - (0.5 x 500) = $250 per smartphone. Maximum weekly revenue = $250 x 500 = $125,000
b)
profit = revenue - cost
profit = 500x - 0.5x² - 20,000 - 135x
profit = -0.5x² + 365x - 20,000
we must find profit' (derivative):
profit' = -x + 365
x = 365
In order to maximize profits, you have to sell 365 smartphones per week. Maximum weekly profit = -0.5(365²) + 365(365) - 20,000 = -66,612.50 + 133,225 - 20,000 = $46,612.50.
The smartphone's price = 500 - (0.5 x 365) = $317.50
