Suppose that in Problem 13 a Type 2 service objective of 95 percent is substituted for the stock-out cost of$ 12.80. Find the re
sulting values of Q and R. Also, what is the imputed cost of shortage for this case?
1 answer:
Answer:
(Q, R) = (1555, 1400)
shortage imputed = $0.388
Explanation:
Lot size-reorder point system is one of the multi period models. This system is denoted by decision variables (Q, R). This multi period model is implemented when there is uncertain demand in inventory control.
nevertheless, in the simple EOQ model, demand is known and fixed. But when the demand is random, these lot size-reorder point (Q, R) systems allow random demand.
There are two decision variables in a (Q, R) system:
Order quantity, Q and
Reorder point, R
Additional steps are attached as files
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Answer:
$ 29.018 ( approx )
Explanation:
The amount formula in compound interest,
Where,
P = principal amount,
r = rate per period,
t = number of periods,
Here, P = $ 3260.00,
Since, the amount is compounded monthly,
So, the number of periods in 3 months, t = 3,
Also, annual rate = 3.55 % = 0.0355,
So, the rate per month, r = (∵ 1 year = 12 months)
Thus, the amount after 3 months,
Hence, the total interest earned,
I = A - P =3289.018 - 3260 = $ 29.018
Answer:
The correct answer is "43,000".
Explanation:
The given values are:
Carrying amount,
= $4060000
Face value,
= $3900000
Now,
For June 30, 2021, the Interest expense will be:
=
=
For June 30, 2021, the cash interest will be:
=
=
Now,
On June 30, 2021, the premium's amortization will be:
= Interest expense - Cash interest
=
=
On retirement, the cash paid will be:
=
=
On June 30, 2021, the less carrying amount will be:
= Carrying amount - amortization
=
=
Then,
The loss on retirement as well as ignoring taxes will be:
= Cash paid - less carrying amount
=
=