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Answer:
Explanation:
For computing the demand for each sale, first we have to compute the average sale for each season which is show below:
Average sale in fall = (240 + 260) ÷ 2 = 250
Average sale in winter = (340 + 300) ÷ 2 = 320
Average sale in spring = (140 + 160) ÷ 2 = 150
Average sale in summer = (320 + 240) ÷ 2 = 280
Demand for next fall = (250 ÷ 1,000) × 1,200 = 300
Demand for next winter = (320 ÷ 1,000) × 1,200 = 384
Demand for next spring = (150 ÷ 1,000) × 1,200 = 180
Demand for next summer = 1,200 - (300+384+180) = 336
Answer:
Gains from remeasuring a foreign subsidiary’s financial statements from the local currency, which is not the functional currency, into the parent company’s currency should be reported as a(n):_______
d. Part of continuing operations.
Explanation:
Gains from the remeasurement of a subsidiary's financial statements from the local currency to the parent company's currency should be reported as part of the continuing operations. It forms part of the current income. They are not deferred. It is translation adjustments that are reported as other comprehensive income, not gains from remeasurement. Remeasurement gains from a subsidiary's local currency to the parent's are also not extraordinary items.
Answer:
A. 300
Explanation:
the difference in demand and the closing inventory
= 1000 - 900
= 100
And 20% of the demand (2000) = 200
the safety stock = 200 + 100
= 300
Therefore, The the beginning inventory is 300.
Answer:
The x-coordinate of the intersection point represents the number of units for which the profit is 0.
Explanation:
The given revenues function is
The cost function is
It is given that graph of both function intersect each other at (2000,8000).
Intersection point of cost and revenues function represents that the total cost and total revenue are equal.
Profit = Total revenue - Total cost
Profit = TR - TC
Profit = TR - TR (TR=TC)
Profit = 0
The x-coordinate of the intersection point represents the number of units for which the profit is 0.
x-coordinate of the intersection point = 2000
The profit is 0 if the number of units is 2000.
