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svp [43]
3 years ago
7

. For a certain item, the cost-minimizing order quantity obtained with the basic EOQ model is 200 units, and the total annual in

ventory (carrying and setup) cost is $600. What is the inventory carrying cost per unit per year for this item? A. $2.00 B. $3.00 C. $4.00 D. $6.00 E. $8.00
Business
1 answer:
Zielflug [23.3K]3 years ago
4 0

Answer:

Inventory cost will be $3

So option (b) is correct option

Explanation:

We have given that carrying and setup cost is $600

So carrying and setup cost = $600

And EOQ = 200 units

We have to find the inventory carrying cost per year

We know that inventory carrying cost is given by

inventory carrying cost =\frac{carrying\ and\ setup\ cost}{EOQ}=\frac{600}{200}=$3

So option (b) will be correct option

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Answer:

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Explanation:

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In the case of financial investment, capital is used to acquire securities, securities and other financial documents through which to obtain a benefit through the interest earned on them.

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Which of the following statements is correct regarding a cover letter?
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Answer:

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The Jackson-Timberlake Wardrobe Co. just paid a dividend of $2.15 per share on its stock. The dividends are expected to grow at
tekilochka [14]

Answer:

a)  

$34.4

b)

$37.20

c) $59.57

Explanation:

Given:

Dividend paid = $2.15

Growth rate = 4% = 0.04

Required return = 10.5% = 0.105

Now,

a) Present value = \frac{\textup{Dividend paid}\times\textup{(1 +growth rate)}^n}{\textup{(Required return-Growth rate)}}

for the current price n = 1

thus,

Current price = \frac{\textup{Dividend paid}\times\textup{(1+growth rate)}^n}{\textup{(Required return-Growth rate)}}

=  \frac{\textup{2.15}\times\textup{(1 +0.04)}^1}{\textup{(0.105-0.04)}}

=  $34.4

b) Price in 3 years

i.e n = 3

= \frac{\textup{Dividend paid}\times\textup{(1 +growth rate)}^n}{\textup{(Required return-Growth rate)}}

=  \frac{\textup{2.15}\times\textup{(1 +0.04)}^3}{\textup{(0.105-0.04)}}

=

$37.20

c) Price in 15 years

i.e n = 15

= \frac{\textup{Dividend paid}\times\textup{(1 +growth rate)}^n}{\textup{(Required return-Growth rate)}}

=  \frac{\textup{2.15}\times\textup{(1 +0.04)}^{15}}{\textup{(0.105-0.04)}}

=  $59.57

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3 years ago
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