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Galina-37 [17]
3 years ago
9

Red Hawk Enterprises sells handmade clocks. Its variable cost per clock is $5.20, and each clock sells for $13.00. Calculate Red

Hawk's unit contribution margin. Calculate Red Hawk's contribution margin ratio. Suppose Red Hawk sells 2,250 clocks this year. Calculate the total contribution margin.
Business
1 answer:
OLga [1]3 years ago
3 0

Answer:

Contribution margin per unit = $7.8

Contribution Margin Ratio = 60% or 0.6

Total contribution margin at 2250 units = $17550

Explanation:

The unit contribution is the difference in the unit selling price and unit variable cost for a product.

The unit contrbution margin for Red Hawk = 13 - 5.2 = $7.8 per unit

The contribution margin ratio simply represents the unit contribution margin as a percentage of selling price.

The contribution margin ratio = contribution margin per unit / selling price per unit

For Red Hawk CM Ratio = 7.8 / 13 = 0.6 or 60%

Total Contribution margin at 2250 units = 7.8 * 2250 = $17550

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Which statement is true of gender segmentation in the United States?
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Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per o
vladimir1956 [14]

Complete question:

Videoworld is a discount store that sells color televisions. The monthly demand for color television sets is 100. The cost per order from the manufacturer is $600. The carrying cost is $64 per set each year. Assume a year has 360 working days. Determine the following values rounding to the nearest integer (answer them using only numbers without any sign such as the dollar sign, comma, ...):

Q1. The optimal quantity per order: Q2. The minimum total annual inventory costs:

Q3. The optimal number of orders per year:

Q4. The optimal time between orders (in working days):

If the store had an inventory policy that allows shortages with the shortage cost per set estimated at $80, determine the following values:

5) The optimal quantity per order when the store allows shortages

6) The optimal storage level when the store allows shortages

7) The optimal number of orders when the store allows shortages

8)The optimal time between orders (in working days) when the store allows shortages.

Answer:

1) 150

2) $4,800

3) 8

4) 45 days

5) 201

6) 89

7) 6

8) 60 days

Explanation:

We are given:

Monthly demand, = 100

Cost per order, S= $600

Carrying cost, H = $64 per set/ year

Shortage cost, Cs = $80

Yearly demand will be, D= 100*12 =1200

1) The optimal quantity per order:(Q*) = \sqrt{\frac{2*D*S}{H}}

= \sqrt{\frac{2*1200*600}{64}}

= \sqrt{22500} = 150

2) The minimum total annual inventory cost:

Average inventory * H

Where average inventory = Q*/2

= \frac{150}{2} = 75

Therefore,

Average inventory * H

= 75 * 64

= $4,800

3)The optimal number of orders per year:

= \frac{D}{Q*} = \frac{1200}{150} = 8

4) The optimal time between orders:

= \frac{360}{8} = 45 days

5)The optimal quantity per order when the store allows shortages:

Q= \sqrt{\frac{2*D*S*(H+Cs)}{H * Cs}

= \sqrt{\frac{2*1200*600*(64+80)}{64 * 80}

= 201.25 ≈ 201

6) The optimal shortage level when the store allows shortages:

= \frac{Q* H}{H* Cs}

= \frac{201 * 64}{64* 80}

= 89.33 ≈ 89

The optimal shortage level when the store allows shortages = 89

7) The optimal number of orders per year when the store allows shortages:

No. of orders =

\frac{D}{Q} = \frac{1200}{201}

= 5.97 ≈ 6

Optimal number of orders per year = 6

8) The optimal time between orders (in working days) when the store allows shortages:

Time between orders = Number of working days/ Number of orders

= \frac{360}{6} = 60

The optimal time between orders (in working days) = 60 Days

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3 years ago
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