Answer:
$490
Explanation:
Let xR be the revenue function
xR = (4 + 0.2(x))(100 - 2x) = 400 + 12x - 2x²/5
Maximum revenue occurs when xR = 0:
xR = 12 - 4x/5 = 0
x = 15
Admission price = 4 + (0.2*15) = 4 + 3 = $7
Max revenue = $7 * (100 - (15*2) = 7 *70 = $490
Answer & Explanation:
Account Type of Account Increase side
Supplies Asset Debit
Retained Earnings Capital Credit
Fees Earned Revenue Credit
Accounts Payable Liability Credit
Salary Expense Debit
Common Stock Asset Debit
Account Receivable Asset Debit
Equipment Asset Debit
Notes Payable Liability Credit
Yeah that’s what it means
Answer: $618,096
Explanation:
Accumulated depreciation after 5 years = 20% + 32% + 19.2% + 11.52
= 82.72%
Value after 4 years = 3,300,000 * ( 1 - 82.72%)
= $570,240
Gain on sale = Salvage value - Net book value
= 650,000 - 570,240
= $79,760
Aftertax salvage value = 650,000 - (Gain on sale * tax)
= 650,000 - (79,760 * 40%)
= $618,096
Answer:
The optimal order quantity is 316 pounds
Explanation:
In order to calculate What daily order quantity is optimal, we have to calculate first The cost of underestimating the demand Cu and cost of overestimating demand Co
Cu = ($0.60 - $0.50)*4 = $0.40
Co = $1 - $0.80 = $0.20
Next we have to calculate the Service Level = Cu / (Cu + Co)
= 0.40 / (0.40 + 0.20)
= 0.40/0.60
= 0.6667
So, Z Value at above service level = 0.430727
Therefore, in order to calculate the Optimal Order quantity, we would have to use the following formula
Optimal Order quantity= Mean + Z Value × Std Deviation
= 301 + 37 * 0.430727
= 301 + 15.36899
= 316 pounds
