The green party and the gas monitoring organization should prevail because the land owner had willed that the property be given to them.
Answer:
(A) When the marginal cost of producing an additional unit equals the marginal revenue from that unit.
q = 4 maximize the profit
Explanation:
The profit-maximizing level is the one at which marginal revenue equals marginal cost, so we will set the eqaution and solve for Q
MR = MC
10 - q = 2 + q
10 - 2 = q + q
8 = 2q = 4
the profit is maximize at q = 4
Answer:
Stop working and add the incomplete feature back into the backlog.
Explanation:
In case a task could not be completed in the current iteration, it is best to add it to the backlog, so that in subsequent iterations it will be completed (giving it priority, of course).
Of course, it is not convenient to extend the iteration time just to finish the incomplete task. Also, we should not add it directly to the next iteration because we would be altering its structure. So the most appropriate thing to do, is to leave it marked as a priority to be included in the next iterations.
Answer:
Option (B) is correct.
Explanation:
Given that,
Total assets (Beginning) = $800,000
Total assets (Ending) = $900,000
Net income = $85,000
Sales = $1,700,000
Average assets = [Total assets (Beginning) + Total assets (Ending)] ÷ 2
= [$800,000 + $900,000] ÷ 2
= 850,000
Purdy's asset turnover:
= Sales ÷ Average assets
= $1,700,000 ÷ 850,000
= 2
Answer:
Given that generators generate greater profit with less consumption of hours, the maximum profit would be building 130 generators, obtaining $ 32,500 of profit, and there would be 10 hours of testing left over.
Explanation:
Since the Electrotech Corporation manufactures two industrial-sized electrical devices: generators and alternators, and both of these products require wiring and testing during the assembly process, and each generator requires 2 hours of wiring and 1 hour of testing and can be sold for a $ 250 profit, while each alternator requires 3 hours of wiring and 2 hours of testing and can be sold for a $ 150 profit, and there are 260 hours of wiring time and 140 hours of testing time available in the next production period and Electrotech wants to maximize profit, to determine this situation the following mathematical logical reasoning must be carried out:
260/2 = 130
140 - 130 = 10
130 generators = 32,500
Thus, given that generators generate greater profit with less consumption of hours, the maximum profit would be building 130 generators, obtaining $ 32,500 of profit, and there would be 10 hours of testing left over.