Answer:
Order quantity = 478units
Reorder point = 420 per week
Explanation:
Given
Item cost =$8
Standard deviation of weekly demand = 20 per week
Order cost(C) = $207
Lead time = 3 weeks
Annual holding cost (H) = 24% of item cost
Service probability = 99%
Annual demand(D) = 27,400
Average demand = 548 per week
Order quantity = sqrt[(2 × D × C) ÷ H]
Order quantity = sqrt[(2 × 27400 × 207) ÷ (0.24 × 207)]
sqrt[ 11343600 ÷ 49.68]
= 477.84
Order quantity = 478 units
Reorder Point = Lead time × daily usage
21 × 20 = 420
Answer:
False
Explanation:
Forgetting curve depicts how a person tends to forget about a particular information over time when there is no attempt to retain it.
Normally memory retention declines over time without repetition.
The lower the forgetting rate of customers associated with a brand the lower the number of repetition required to retain the information.
When rate of forgetting is high customers easily forget about the product. So there is need for higher repetition to keep the information fresh in their minds.
Answer:
PV = $188,653.22
Explanation:
Given the following information, firstly we need to calculate present value of cash flow for the last 9 years. The present value of cash flow therefore
PVA2= $1,800 {[1 – 1 / (1 + 0.10 / 12)^108] / (0.10 / 12)}
PVA2= $127,852.84
Thus, present value of Cashflow today
PV = $127,852.84 / [1 + (0.08 / 12)]^84+ $1,800{[1 – 1 / (1 + 0.08 / 12)^84] / (0.08 / 12)}
PV = $188,653.22
Answer:
The Fixed overhead price is "U" (unfavorable) and the The fixed overhead production volume is "U" (unfavorable)
Explanation:
Solution
Given that:
Fixed overhead price Variance is computed as:
Fixed overhead price Variance = Actual - Budgeted
= 387,300 - 372,000
= 15,300 U
Thus,
The Fixed overhead production volume variance is computed as:
Fixed overhead production volume variance = = Budgeted - applied
= 372,000 - 361,200
= 10,800 U
Answer:
Number of coupon payments = 13.5*2= 27
Coupon = 6%*1000/2= 30
Let rate be r
Present value of all future payments = $87
875 = 30*(1-1/(1+r)^27)/r + 1000/(1+r)^27
R= 3.74%
Nominal rate = 3.74%*2 = 7.49%