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german
1 year ago
10

The manager of a canned-food processing plant has two labeling machine options. On the basis of a rate of return analysis with a

MARR of 20% per year, determine (a)
Business
1 answer:
GREYUIT [131]1 year ago
5 0

The manager of a canned-food processing plant has two labeling machine options. on the basis of a rate of return analysis with a marr of 20% per year, determine (a) which model is economically better, and (b) if the selection changes, provided both options have a 4-year life and all other estimates remain the same.

Answer:

The answer is below

Explanation:

First, compare the present values (PV) of all the expenses of all the investments to make an investment decision.

Given the formula of PV = ((C1/(1+r)1) + ((C2/(1+r)2) + ((C3/(1+r)3) +…….+ ((Cn/(1+r)n) + present value of investment – present value of the salvage value

Where, Cn equals to the expense incurred in the nth period and r is the rate of interest per period.

Therefore, for Machine A, present value of the expenses is

= ((1600/(1+0.20)1) + ((1600/(1+0.20)2) + 15,000 – ((3000/(1+0.20)2)

= 1333.33 + 1111.11 + 15000 – 2083.33

= 15361.11

For Machine B, present value of the expenses is

= ((400/(1+0.20)1) + ((400/(1+0.20)2) + ((400/(1+0.20)3) + ((400/(1+0.20)4) + 25,000 - ((4000/(1+0.20)2)

= 333.33 + 277.77 + 25,000 – 2777.77

= 22833.33

Therefore, it is shown that, Machine A is the least cost alternative and should be selected.

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Annual demand for a product is 40,000 units. The product is used at a constant rate over the 365 days the company is open every
pochemuha

Answer:

Order cycle time = 28.85 days

Explanation:

<em>The Economic Order Quantity (EOQ</em>) is the order size that minimizes the balance of ordering cost and holding cost. At the EOQ, the carrying cost is equal to the holding cost.

It is computed using he formula below

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D- Annual demand,

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EOQ= √ (2× 125× 40,000)/2.5

EOQ = 3,162.27

The cycle time = order quantity/annual demand× 365 days

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The equipment account had a $36,000 balance at the beginning of the year, and a $30,000 balance at the end of the year. The accu
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