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marissa [1.9K]
4 years ago
14

A work-at-home opportunity is available in which you will receive 2 percent of the sales for customers you refer to the company.

The cost of your ""franchise fee"" is $750. How much would your customers have to buy to cover the cost of this fee
Business
1 answer:
olga55 [171]4 years ago
6 0

Answer:

$37,500

Explanation:

You receive 2% of the sales.

You have to earn $750 to break even, or cover the franchise cost.

So, if we let Sales be "x", we can say:

<u><em>2% of x would be 750</em></u>

What is 2% in decimal?? We divide by 100, so we have:

2% = 2/100 = 0.02

Now, we convert the word equation above to mathematical equation:

0.02 * x = 750

Now, we solve for x, the amount customers have to buy (or sales):

0.02*x=750\\x=\frac{750}{0.02}\\x=37,500

Hence,

Customers would have to buy $37,500 to cover the cost of this fee.

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3 years ago
How does the marketing department help determine if a product is cost effective
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6 0
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In insurance, an offer is usually made wheN
Rus_ich [418]

Answer: the insurance application has been submitted.

Explanation:

Insurance is a contract which is typically represented by a policy, whereby an individual will receive financial protection in case there are losses against the thing that was insured.

Since the insurance is a contract, an offer can be made when there has been an application for the insurance which would have been submitted.

8 0
4 years ago
Presented below is information related to Bobby Engram Company.
Natasha_Volkova [10]

Answer:

A. $ 98,210

B1. Cost to retail percentage 60%

B2. Cost to retail percentage 65.73 %

B3. Cost to retail percentage 58 %

B4. Cost to retail percentage 63.33 %

Explanation:

A. Computation for the ending inventory at retail

Inventory at Retail

Beginning Inventory $ 100,000

Purchase ( Net ) $ 200,000

Net Markup $ 10345

Less Net Markdown ($26,135)

Less Sales Revenue ($ 186,000)

Ending Inventory $ 98,210

Therefore the ending inventory at retail will be $ 98,210

B1) Computation for a cost-to-retail percentage

Excluding both markups and markdowns.

Cost to Retail Percentage

Excluding both Markup and Markdown

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase (Net) $ 122,000 $ 200,000

Total $ 180,000 $ 300,000

Cost to retail percentage = $180,000/$300,000 Cost to retail percentage = 60%

B2. Computation for a cost-to-retail percentage Excluding Markups but Including Markdown

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase (Net) $ 122,000 $ 200,000

Less Mark down ($ 26,135)

Total $ 180,000 $273,865

Cost to retail percentage= $180,000 /$ 273,865*100

Cost to retail percentage= 65.73 %

B3. Computation for a cost-to-retail percentage Excluding Markdowns but including Markups

Cost Retail

Beginning Inventory $ 58,000 $ 100,000

Purchase Net $ 122,000 $ 200,000

Add Net Markups $ 10,345

Total $180,000 $ 310,345

Cost to retail percentage = $180,000 / $ 310,345*100

Cost to retail percentage = 58 %

B4. Computation for a cost-to-retail percentage Including both Markups and Markdown

Cost Retail

Beginning Inventory $58,000 $100,000

Purchase Net $ 122,000 $ 200,000

Net Markups $ 10,345

Less Net Mardown ($26,135)

Total $ 180,000 $ 284,210

Cost to retail percentage = $ 180,000/ $ 284,210 × 100

Cost to retail percentage = 63.33 %

Therefore the cost-to-retail percentage are:

B1. Cost to retail percentage 60%

B2. Cost to retail percentage 65.73 %

B3. Cost to retail percentage 58 %

B4. Cost to retail percentage 63.33 %

8 0
3 years ago
A bond that pays interest annually yields a rate of return of 7.50 percent. The inflation rate for the same period is 2 percent.
Jlenok [28]

Answer:

5.39%

Explanation:

Given that,

Bond that pays interest annually yields a rate of return = 7.50 percent

Inflation rate for the same period = 2 percent

Real rate = [(1 + nominal rate) ÷ (1 + inflation rate)] - 1

Real rate = [(1 + 0.0750) ÷ (1 + 0.02)] - 1

               = (1.075 ÷ 1.02) - 1

               = 1.0539 - 1

               = 0.0539 or 5.39%

Therefore, the real rate of return on this bond is 5.39%.

7 0
4 years ago
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