Answer:
Design Capacity Utilization= 75%
Production efficiency = 120%
Explanation:
Okay, so the question is to determine both the design and the effective capacity utilization measures and make a conclusion from there
1. The Capacity Utilization = The Actual Output/ Design Capacity
Actual Output= 300 hamburgers a day
Design Capacity = 400 Hamburgers a day
Therefore Capacity Utilization = 300 hamburgers/400 hamburgers x 100
= 75%
2. The Efficiency of the production = The Actual Output / The Effective Capacity
Actual Output = 300 Hamburgers a day
Effective Capacity = 250 hamburgers
= 300 Hamburgers/ 250 Hamburgers x 100
= 120%
Conclusion
First we see that the actual utilization of capacity is more better than the effective capacity and this is good. Also, the Design Capacity is higher than the actual capacity utilization which should also be expected as design capacity is a calculation based on ideal conditions that may be not realistic in real life conditions.
Answer:
supply of; a decrease
Explanation:
If the recent financial crisis raises awareness about the dangers of not saving, leading to an increase in overall savings rates across the country, the loanable funds market will experience an increase in the supply of loanable funds and a decrease in equilibrium interest rates.
Solution :
a). At the break even units, the total contribution margin = fixed expenses
We know that : (Selling price - variable cost) x units sold = fixed expenses
i.e. (20-14)x = 225,000
6x = 225,000
x = 37,500
Therefore, the number of units sold, x = 37,500
So, the break even analysis = 37,500 x 20
= 750,000
b). 

= 30%
The Breakeven sales = 

= 750,000
c). 

= 37.5%
d). Units needed :



units
Therefore, the sales required = 62,500 x 20
= 125,000
Answer:
The aftertax salvage value of the equipment is $302,964
Explanation:
In order to calculate the aftertax salvage value of the equipment, first we would need to calculate the Book value of the equipment after 4 years as follows:
Book value of the equipment after 4 years = Purchase price *(1-depreciation rate each year)
= $2,000,000*(1-0.2-0.32-0.192-0.1152)
=$345,600
Loss on sale = $281,000-345,600
= 64600
Tax benefit on loss = $64,600*34% = $21,964
Therefore, After tax salvage value = selling price + tax benefit
= $281,000 + $21,964
=$302,964
The aftertax salvage value of the equipment is $302,964