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Tanzania [10]
2 years ago
5

Rent-to-buy (RTB) rents medical equipment to its customers offering them the option of converting rentals into eventual purchase

s. The company is looking to understand better its X-ray machine rental operations. Here are some measures of their current operations. For X-ray machines, RTB signs 100 new leases every month. Each lease lasts a period of 3 months. Customers return the X-ray machine to RTB upon the completion of 3 months. In addition to those in circulation (i.e., X-ray machines that are currently with customers), RTB holds about 150 X-ray machines in storage.
1. On average, how many X-ray machines does RTB own?
2. Some of RTB’s customers purchase their X-ray machines at the end of their lease. On average, RTB sells 220 X-ray machines every month to end-of-lease customers. RTB immediately replaces them by purchasing new units. On average, how long does RTB own a machine?
Business
1 answer:
notsponge [240]2 years ago
8 0
1. 450. The second question is confusing.
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Suppose you have a $15 gift certificate usable in three different restaurants in which you can eat lunch. Your only goal is to e
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Explanation:

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5 0
3 years ago
A producer of felt-tip pens has received a forecast of demand of 31,000 pens for the coming month from its marketing department.
atroni [7]

Answer:

  • a. <em>Break-even quantity:</em> <u>28,000 pens</u>

  • b<em>. Price</em>: <u>$1.51 per pen</u>

Explanation:

1. Break-even quantity

<u>a) Revenue, R(x)</u>

The  monthly revenue is the product of the price by the number of units sold in the month.

Naming x the number of pens sold in the month:

  • R(x) = $1 × x = x

<u>b) Cost, C(x)</u>

<u />

The monthly cost is the sum of the fixed cost per month plus the variable costs:

  • C(x) = $21,000 + 0.25 × x = 21,000 + 0.25x

<u>c) Break-even</u>

Break-even is the point when the revenue and the total costs are equal, this is, when the profit is zero. Write the equation and solve:

  • x = 21,000 + 0.25x
  • x - 0.25x = 21,000
  • 0.75x = 21,000
  • x = 21,000 / 0.75
  • x = 28,000

Hence, the break-even quantity is 28,000 pens.

2. Price pens must be sold to obtain a monthly profit of $18,000

Profit = Revenue - Total cost

  • P(x) = R(x) - C(x)

  • P(x) = x.p - [ 0.25x + 21,000]

Where p is the price.

  • P(x) = x.p - 0.25x - 21,000

Substitute the quantity demanded, x, with 31,000, and the profit, P(x) with 18,000:

  • 18,000 = 31,000p - 0.25(31,000) - 21,000

Solve for p and compute:

  • 31,000p = 18,000 + 7,750 + 21,000

  • 31,000 p = 46,750

  • p = 1.51

That is $1.51 per pen.

4 0
3 years ago
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Explanation:

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Answer:

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