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neonofarm [45]
3 years ago
12

Cozy Nights Industries manufactures down-filled comforters and uses activity-based costing. The following information is provide

d for September.
Activity Estimated indirect activity costs Allocation base Estimated quantity allocation base
Materials handling $12,600 Number of parts 4,200 parts
Assembly 55,440 Number of parts 4,200 parts
Packaging 10,920 Number of parts 1,050 comforters

Each comforter consists of 4 parts and the direct materials cost per comforter is $14.00.Based on the information given for Cozy Nights Industries, what is the total manufacturing cost per comforter?

a. $78.80.
b. $64.80.
c. $3.00.
d. $89.20.
d. $30.20.
Business
1 answer:
yuradex [85]3 years ago
3 0

Answer:

the total manufacturing cost per comforter is $120.4

Explanation:

The computation of the total manufacturig cost per comfortor is as follows:

= Cost × activity consumed ÷ Total activity

For material handling

= $12,600 × 4 ÷ 4,200

= $12

For Assembly

= $55,440 × 4 ÷ 4,200

= $52.8

For packaging

= $10,920 × 4 ÷ 1,050

= $41.6

And, the direct material cost is $14

So, the total manufacturing cost per comforter is

= $12 + $52.8 + $41.6 + $14

= $120.4

Hence, the total manufacturing cost per comforter is $120.4

This is the answer but the same is not provided in the given options

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Bell Computers purchases integrated chips at ​$350 per chip. The holding cost is ​$35 per unit per​ year, the ordering cos
valentina_108 [34]

Answer:

<h3><u>When holding costs are $35 per unit</u>,</h3>

1.The most cost-effective order quantity (assuming they take the most cost-effective discount, and use a fixed holding cost) is <u>182 units</u>.

2. At the chosen level of quantity, discount, and using the fixed holding cost, the total annual cost for Bell computers to order, purchase, and hold the integrated chips is <u>$1,585,898</u>.

<h3><u>When holding costs are 10% of purchase price per unit,</u></h3>

1.The most cost-effective order quantity (assuming they take the most cost-effective discount, and use a fixed holding cost) is <u>189 units</u>.

2. At the chosen level of quantity, discount, and using the fixed holding cost, the total annual cost for Bell computers to order, purchase, and hold the integrated chips is <u>$1,585,546.</u>

<h3>When holding costs are $35 per unit,</h3>

We follow these steps to arrive at the answer:

1. We have

Ordering Costs per order   $119

Holding Cost per unit            $35

Demand per month            405 units

Demand per year is                                405*12 = 4860 units

Since the most cost-effective order quantity is the Economic Order Quantity (EOQ), we compute the EOQ

\mathbf{EOQ = \sqrt{\frac{2SD}{H}}}

where

D is  demand per year

S is the Ordering cost per order

H is the holding cost per unit

Substituting the values we get,

EOQ = \sqrt{\frac{2*(405*12)*119}{35}}

EOQ = \sqrt{33048}

\mathbf{EOQ = 181.7910889 \approx 182 units}

2. The annual costs of ordering, purchasing and holding the integrated chips is the sum of the cost of ordering, purchasing and holding the integrated  chips.

Since the EOQ at 182 units falls in the second slab of Rich Blue Manufacturing, Bell computer can purchase chips at $325 per unit

Cost of purchasing the chips     \mathbf{405*12*325 = 1579500}

Number of orders to placed         \frac{Annual Demand}{EOQ}

Number of orders to placed         \frac{405*12}{182}

Number of orders to placed   \mathbf{26.703 \approx 27 orders}

Cost of orders                           Number of orders * Cost per order

Cost of orders                               \mathbf{27 * 119 = 3213&#10;}

Holding Costs                        \frac{EOQ}{2} * Holding cost per unit

Holding Costs                               \frac{182}{2} * 35

Holding Costs                               \mathbf{3185&#10;}

Total annual costs       \mathbf{1579500 + 3213 + 3185 = 1585898}

<h3>When holding costs are 10% of purchase price per unit,</h3>

1. We need to calculate the EOQ, which holding cost at each purchase price

EOQ_{350} = (2*(405*12)*119)/(350*0.10) \approx 182 units

\mathbf{EOQ_{325} = (2*(405*12)*119)/(325*0.10)\approx 189 units}

EOQ_{300} = (2*(405*12)*119)/(300*0.10)\approx 197 units

Since the EOQ lies between 100 and 199 units in all the three costs, Bell Computers can purchase the units only at $325 per unit, so its holding cost will be 10% of $325, which is $32.50 per unit.

2.2. The annual costs of ordering, purchasing and holding the integrated chips is the sum of the cost of ordering, purchasing and holding the integrated  chips.

Since the EOQ at 189 units falls in the second slab of Rich Blue Manufacturing, Bell computer can purchase chips at $325 per unit

Cost of purchasing the chips     \mathbf{405*12*325 = 1579500}

Number of orders to placed         \frac{Annual Demand}{EOQ}

Number of orders to placed         \frac{405*12}{189}

Number of orders to placed   \mathbf{24.762 \approx 25 orders}

Cost of orders                           Number of orders * Cost per order

Cost of orders                               \mathbf{25 * 119 = 2975  }

Holding Costs                        \frac{EOQ}{2} * Holding cost per unit

Holding Costs                               \frac{189}{2} * 32.5

Holding Costs                               \mathbf{3071.25&#10;}

Total annual costs    \mathbf{1579500 + 2975 + 3071.25 = 1585546.25&#10;}

<h3></h3>
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