The problem is missing some parts:
First, how many parts should you purchase each time you
place an order.
H=.2*$4 = $0.80
S= $800
R = 50,000
Q = 2SRH
= 2(800) (50000) (.8)
= 10,000 units
The second question is how many timer per year will you
place orders.
Required order = R/Q
= 50000/10000
= 5 times
Answer:
For the creator, the copyright duration is the lifetime of the author plus 50 years.
For a corporation, the copyright duration is 75 years.
Details:
The copyright Act of 1976 was a revision of the previous copyright Act of 1988.
Another revision enacted by the 1976 copyright law was to increase the extension of copyrighted material before 1978 that was not in the public domain. The increase was from 28 to 47 years or a total duration of 75 years.
Answer:
a) $3
b) $2
c) 1449
Explanation:
Given:
The cost for a carton of milk = $3
Selling price for a carton of milk = $5
Salvage value = $0 [since When the milk expires, it is thrown out ]3
Mean of historical monthly demand = 1,500
Standard deviation = 200
Now,
a) cost of overstocking = Cost for a carton of milk - Salvage value
= $3 - $0
= $3
cost of under-stocking = Selling price - cost for a carton of milk
= $5 - $3
= $2
b) critical ratio =
or
critical ratio =
or
critical ratio = 0.4
c) optimal quantity of milk cartons = Mean + ( z × standard deviation )
here, z is the z-score for the critical ration of 0.4
we know
z-score(0.4) = -0.253
thus,
optimal quantity of milk cartons = 1,500 + ( -0.253 × 200 )
= 1500 - 50.6
= 1449.4 ≈ 1449 units
Answer:
The answer is
A. 26.46%
B. $5,958,354.88
Explanation:
A.
IRR = CFo/(1 + IRR)^0 + CF1/(1 + IRR)^1 + CF2/(1 + IRR)^2 + CF3/(1 + IRR)^3 + CF4/(1 + IRR)^4 + CF5/(1 + IRR)^5
CFo = -$10,000,000
CF1 = $3,000,000
CF2 = $3,500,000
CF3 = $4,000,000
CF4 = $4,900,000
CF5 = $5,000,000
Using a financial calculator;
IRR = 26.46%
B.
NPV = -CFo + CF1/(1+ r)^1 + CF2/(1 +r)^2 + CF3/(1 + r)^3 + CF4/(1 + r)^4 + CF5/(1 + r)^5
CFo = -$10,000,000
CF1 = $3,000,000
CF2 = $3,500,000
CF3 = $4,000,000
CF4 = $4,900,000
CF5 = $5,000,000
Using a financial calculator;
NPV = $5,958,354.88