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Usimov [2.4K]
3 years ago
13

Kallie Smith, owner of Flower Hour, operates a local chain of floral shops. Each shop has its own delivery van. Instead of charg

ing a flat delivery fee, Smith wants to set the delivery fee based on the distance driven to deliver the flowers.Smith wants to separate the fixed and variable portions of her van operating costs so that she has a better idea how delivery distance affects these costs.She has the following data from the past seven months:Month Miles driven Van Operating CostsJanuary 15,800 $5,460February 17,300 $5,680March 14,600 $4,940April 16,000 $5,310May 17,100 $5,830June 15,400 $5,420July 14,100 $4,880Use the high-low method to determine Flower Hour's cost equation for van operating costs. Use your results to predict van operating costs at a volume of 15,000 miles.Let's begin by determining the formula that is used to calculate the variable cost (slope).Now determine the formula that is used to calculate the fixed cost component.Use the high-low method to determine Flower Hour's operating cost equation.Use the operating cost equation you determined above to predict van operating costs at a volume of 15,000 miles.
Business
1 answer:
user100 [1]3 years ago
5 0

Answer:

Use the high-low method to determine Flower Hour's cost equation for van operating costs.

  • total cost = $1,355 + ($0.25 x total miles)

Use your results to predict van operating costs at a volume of 15,000 miles.

  • total cost (15,000 miles) = $1,355 + ($0.25 x 15,000) = $5,105

Explanation:

Month                 Miles driven           Van Operating Costs

January                    15,800                        $5,460

February                  <u>17,300</u>                         <u>$5,680</u>

March                       14,600                        $4,940

April                         16,000                         $5,310

May                           17,100                        $5,830

June                         15,400                        $5,420

July                           <u>14,100</u>                        <u>$4,880</u>

high cost - low cost = $5,680 - $4,880 = $800

high cost - low cost = 17,300 - 14,100 = 3,200 miles

variable cost per mile = $800 / 3,200 miles = $0.25 per mile

total variable cost when driving 14,100 miles = 14,100 miles x $0.25 per mile = $3,525

total fixed cost = $4,880 - $3,525 = $1,355

total cost = $1,355 + ($0.25 x total miles)

total cost (15,000 miles) = $1,355 + ($0.25 x 15,000) = $5,105

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3 years ago
Grays Company has inventory of 16 units at a cost of $11 each on August 1. On August 3, it purchased 26 units at $10 each. 18 un
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Cost of goods sold is $196

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A local store can print 55,000 papers per hour. How many papers can they print in 5 1/4 hours?
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Determine what punctuation rule is illustrated by the following sentence. I have never met someone who does his job so well; he
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Punctuation rule is illustrated by the sentence, Use a semicolon to join closely related independent clauses.

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This means that whenever a comma or a dash is used to break up a main clause, the same punctuation marks must be used both at the beginning and the end of the clause. It further implies that you cannot use a semicolon to distinguish between a single item in a list.

2. Every Clause Needs a Colon at the End

The main clause needs to end with a colon. A colon can be used to introduce a list, elaborate, or restate a sentence if it is already complete.

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5 0
1 year ago
Hokey​ Min's Kleen Karpet cleaned 75 rugs in​ October, consuming the following​ resources: ​Labor: 520 hours at ​$17 per hour ​S
Lorico [155]

Answer:

(a) 0.0085 rugs per dollar.

(b) 0.0069 rugs per dollar.

Explanation:

We have been given that Hokey​ Min's Kleen Karpet cleaned 75 rugs in​ October, consuming the following​ resources: ​Labor: 520 hours at ​$17 per hour.

(a) To find the labor productivity per dollar, we will divide number of rugs by amount spent on labor.

\text{Amount spent on labor}=\text{520 hours}\times \frac{\$17}{\text{Hour}}=\$8,840

\text{Labor productivity per dollar}=\frac{75\text{ rugs}}{\$8,840}

\text{Labor productivity per dollar}=\frac{0.0084841628959\text{ rugs}}{\$}

\text{Labor productivity per dollar}\approx \frac{0.0085\text{ rugs}}{\$}

Therefore, the labor productivity is 0.0085 rugs per dollar.

(b) To find the multi-factor productivity, we will divide number of rugs by total cost or expenses.

\text{Cost of solvent}=100\text{ gallons}\times \frac{\$5}{\text{ gallons}}=\$500

\text{Machine rental}=20\text{ days}\times \frac{\$75}{\text{day}}=\$1500

\text{Total expenses}=\text{Labor cost+Solvent cost+Machine rental}

\text{Total expenses}=\$8,840+\$500+\$1500

\text{Total expenses}=\$10,840

\text{Multi-factor productivity per dollar}=\frac{75\text{ rugs}}{\$10,840}

\text{Multi-factor productivity per dollar}=\frac{0.006918819\text{ rugs}}{\$}

\text{Multi-factor productivity per dollar}\approx \frac{0.0069\text{ rugs}}{\$}

Therefore, the multi-factor productivity is 0.0069 rugs per dollar.

7 0
4 years ago
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