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for every c items r are defective
c -> r
for 3600 how many
3600 -> ?

Using cross multiplication
c-> r
3600 -> x

x = (3600 * r)/ c items are deffective

cost per item=d

total cost for the month =(3600*r)*d )/c = 3600rd/c

Answer: Option B
Bunuel
A certain factory has a defect rate of r defective items for every c items it produces. All defective items are sent to storage at a cost of d cents per item. If the factory produces 3,600 items in a given month, what are the storage costs, in cents, for that month?

A. \(\frac{3600d}{r}\)

B. \(\frac{3600rd}{c}\)

C. \(3600rd\)

D. \(\frac{3600rc}{d}\)

E. \(\frac{3600cd}{r}\)


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Given: Items produced by factory (c) = 3600

Let's assume, defective items (r) = 600
Cost to send back each defective item (d) = 1 cent
Therefore, cost to send back 600 defective items = 600 cents

We need to substitute following values in options to find the storage cost as 600.
c = 3600, r = 600, d =1

Looking at the options C, D & E can be eliminated as values will be much greater than 600.

Solving for A = \(\frac{3600d}{r}\) = \(\frac{3600(1)}{600}\) = 6

Solving for B = \(\frac{3600rd}{c}\) = \(\frac{3600(600)(1)}{3600}\) = 600

Answer (B)
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A certain factory has a defect rate of r defective items for every c items it produces. All defective items are sent to storage at a cost of d cents per item. If the factory produces 3,600 items in a given month, what are the storage costs, in cents, for that month?

For each 3600/r unit of items company has a defect rate of r defective items. So, the total defective items are,

3600/c x r

Now, all defective items are sent to storage at a cost of d cents per item. So, total storage cost would be,

3600r/c x d
= 3600rd/c

Answer: B. 3600rd/c.
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Total Defective items = (3600)r/c
Storage costs = total defective items * cost for storage for each item
Storage costs = 3600rd/c

Bunuel
A certain factory has a defect rate of r defective items for every c items it produces. All defective items are sent to storage at a cost of d cents per item. If the factory produces 3,600 items in a given month, what are the storage costs, in cents, for that month?

A. \(\frac{3600d}{r}\)

B. \(\frac{3600rd}{c}\)

C. \(3600rd\)

D. \(\frac{3600rc}{d}\)

E. \(\frac{3600cd}{r}\)


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