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Tpy6a [65]
3 years ago
10

The marketing manager of TelCo., Inc. has determined that a market exists for a telephone with a sales price of $15 per unit. Th

e production manager suggests that the fixed cost of producing between 20,000 and 40,000 telephones is $65,000. Assume that Telco desires to earn a $50,000 profit from the phone sales. How much can TelCo afford to spend on variable cost per unit if production and sales equal 30,000 phones
Business
1 answer:
Korvikt [17]3 years ago
5 0

Answer: $11.17

Explanation:

Number of phones sold = 30000

Sales price = $15 per unit

We than calculate the total contribution required which will be:

= Total Fixed Cost + profit required

= $65000 + $50000

= $115,000

To calculate the variable cost per unit goes thus:

Number of phones sold = (Total Contribution Required)/(Sale Price - Variable cost per unit)

30000 = 115000/(15 - Variable cost per unit)

(15 - Variable cost per unit) = 115000/30000

(15 - Variable cost per unit) = 3.83

Variable cost per unit = 15 - 3.83 = 11.17

Variable cost per unit = $11.17

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Answer: $2,398.55

Explanation:

The deposit at the end of year one would have been compounded by 2 years at the end of year 3. The second year deposit would have compounded by 1 year and the third year deposit would not have compounded at all.

The future value at the end of 3 years is;

= (500 * ( 1 + 11%)²) + (750 * ( 1 + 11%)) + 950

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3 years ago
The Coffee Collective is seeking to identify customers who want a unique coffee drinking experience and are open to a loyalty re
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Answer:

market segment

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The signals that guide the allocation of resources in a market economy are
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Suppose you inherited $275,000 and invested it at 8.25% per year. How much could you withdraw at the end of each of the next 20
navik [9.2K]

Answer:

withdraw amount  = 28532.45

so correct option is  a. $28,532

Explanation:

given data

present amount  = $275,000 bonus

interest rate = 8.25% per year  = 0.0825

time period = 20 year

solution

first we get here Cumulative discount factor that is

Cumulative discount factor = \frac{(1-(1+r)^{-t}}{r}   .........................1

here r is rate and t is time period

put here value and we will get

Cumulative discount factor = \frac{(1-(1+0.0825)^{-20}}{0.0825}    

solve it we get

Cumulative discount factor =  9.638148

and now we get  so here withdraw amount at the end of each of the next 20 years that is

withdraw amount = Present amount ÷ cumulative discount factor   ............2

put here value

withdraw amount = \frac{275000}{9.638148}    

solve it we get

withdraw amount  = 28532.45

so correct option is  a. $28,532

8 0
3 years ago
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