Answer:
D. 24,000
Explanation:
Calculation to determine How many Standards would Roosevelt sell at the break-even point
First step
Total sales = 40000 + 60000
Total sales= 100000 units
Second step
Standard = 40000 / 100000
Standard= 0.4
Third step
Supreme = 60000 / 100000
Supreme= 0.6
Fourth step
Overall break even in units = 1800000 / 30
Overall break even in units= 60000 units
Now let calculate the Standards sales at break even point
Standards sales at break even point = 60000 *
0.4
Standards sales at break even point =24000 units
Therefore the Standards sales at break even point is 24000 units
Answer:
The correct answer is option A.
Explanation:
A decrease in the demand for a product will cause the demand curve to shift to the left. At the same time, an increase in the supply of the product will cause the supply curve to shift to the right.
In such a situation the change in the equilibrium quantity cannot be predicted. It depends on the magnitude of change in demand and supply.
If the proportionate decrease in demand is more than the increase in the supply of the product, the equilibrium quantity will decrease.
If the increase in supply is more than the decrease in demand, the equilibrium quantity will increase.
If the proportionate increase in supply is equal to a proportionate decrease in demand, the equilibrium quantity will remain the same.
Answer:
7,953.57 units
Explanation:
Given that
Total number of days in a year = 360 days
Daily demand = 500 units
Standard deviation of daily demand = 100 units
Interval of order = 10 days
Lead time = 9 days
Service level = 98% its z value = 2.05
On hand inventory = 2,800
Based on the above information, the order quantity is
= Daily demand × (interval of order + lead time) + {z value × sqrt (Interval of order + lead time) × standard deviation units} - on hand inventory
= 500 units × (10 days + 9 days) + {2.05 × √19 × 100 units} - 2,800 units
= 9,500 units + 893.57 units - 2,800 units
= 7,953.57 units
We simply applied the above formula
