Answer with its Explanation:
The first step is to diversify the sample size so that our sample includes every person from different cultures, geographic, religions, genders, etc., which would help in better assessment of the product's future in the market.
Second step is to set a sample size for receiving the feedback of the customers at required confidence interval that is Burger King's goal to achieve. For example, Burger King desires to achieve 93% customer satisfaction and the error rate would determined by using the confidence interval. This sample size would be calculated using the practical approach.
Third step is to ensuring that the errors in prediction are reasonably low by practical approach, confidence interval approach and diversified test samples. All this will help the company to ensure that they have accurate results in hand for decision making.
Answer:
17.18%
Explanation:
compound return = ( 1 + 0.35)x (1 + 0.40) x (1-0.38) - 1
1.35 x 1.40 x 0.62 - 1 = 17.18%
The computation is shown below:
The amount which is to be recovered is equal to the purchase amount i.e $650,000
The present value of bargain purchase option is
= $150,000 × Present value factor at 6% for 6th period
= $150,000 × 0.704961
= $105,744
The amount to be recovers through periodic lease payment is
= $650,000 - $105,744
= $544,256
And, the annual lease payment is
= Recovered amount through periodic lease payment ÷ Cumulative Present value factor for annuity due at 6% for 6 periods
= $544,256 ÷ 5.212364
= $104,416
Answer:
equivalent annual cost = $224.27
Explanation:
given data
printer costs = $900
salvage value = $300
time = 5 year
Annual maintenance = $50
interest rate = 8%
solution
we get here uniform annual cost that is
equivalent annual cost = net present value ÷ [ 1 - ] + annual maintenance cost ..................1
here net present value =900-300 × = $408.35
put here value
equivalent annual cost =
equivalent annual cost = $224.27
Answer:
A facility that will make you wanna do things that you wouldn't. This place will drive you insane, please shoot me