Answer:
C. Ideal standards are better suited for cash budgeting than practical standards
Explanation:
The standards that basically handles no work interruptions or no machine breakdown is called ideal standards.
Answer:
Annual demand (U) = 90.000 bags
Cost of each bag = $1.50
Inventory carrying cost per unit(C) = $1.50 × 20% = 0 30
Ordering cost per unit (O) = $15
Part A)



EOQ = 3,000
Part B)
Maximum inventory = EOQ + Safety inventory on hand
Maximum inventory = 3000 + 1000
Maximum inventory = 4.000
Part C)
Average inventory = Maximum inventory + Minimum or Safety /2
Average inventory = 4,000 + 1,000 / 2
Average inventory =2,500
Part D)
How often company order = Annual demand / EOQ
How often company order = 90,000 / 3.000
How often company order = 30
Answer:
option (c) $600
Explanation:
Given:
Tax = $4 per unit
Initial equilibrium quantity = 2,000 units
Final equilibrium quantity = 1,700 units
Decrease in consumer surplus = $3,000
Decrease in consumer surplus = $4,400
Now,
Deadweight Loss is calculated using the formula:
Deadweight loss
=
× Tax × (Original equilibrium quantity - New equilibrium quantity)
on substituting the respective values, we get
Deadweight loss =
× 4 × (2,000 - 1,700)
or
Deadweight loss = 2 × (3) = $600
Hence,
the correct answer is option (c) $600
Answer:
The answer is: the real gain in real GDP between 2010 and 2000 is 18.34%
Explanation:
First we have to determine the real GDP using the GDP deflator.
GDP deflator = (nominal GDP / real GDP) x 100
For year 2000:
24 = ($672 billion / real GDP ) x 100
2,400 = $672 billion / real GDP
real GDP = $0.28 billion
For year 2010:
51 = ($1,690 billion / real GDP ) x 100
5,100 = $1,690 billion / real GDP
real GDP = $0.331 billion
To calculate the real gain between real GDP from year 2000 to year 2010, we divide real GDP 2010 over real GDP 2000 and subtract 1:
($0.331 billion / $0.28 billion) -1 = 0.1834 x 100% = 18.34%