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3 years ago

A liquid company produces hand sanitizer which has demand of 300,000 units per year.

Business

1 answer:

jarptica [38.1K]3 years ago

5 0

Answer:

EOQ = = 15,491.93 units

Optimal order interval 18.8 days (19.36 orders in year)

Total cost = $150,774.60

Explanation:

The Economic Order Quantity (EOQ) is the order size that minimizes the balance of ordering cost and holding cost. At the EOQ, the carrying cost is equal to the holding cost.

It is computed using he formulae below

EOQ = √ (2× Co× D)/Ch

Co- ordering cost per order- 20,

Ch -Holding cost per unit per annum- 10%× $0.5= 0.05

Annual demand: D- 300,000

EOQ = √(2× 20 * 2,580)/(10%× 0.5)

= 15,491.93 units

Assuming 365 days, the optimal order interval in dates

Number of orders per year

= annual demand/EOQ

= 300,000/ 15,491.93

= 19.36 times

in days:

= EOQ/300,000 × 365 days

= (15,491.93/ 300,000) × 365 days

= 18.8 days

Total annual cost =

Total cost Purchase cost + Carrying cost + ordering cost 

Purchase cost = $0.5 × 300,000 = 150,000

Carrying cost = (15,491.93/2) * 10%*0.5 = 387.29

Ordering cost = (300,000/15,491.93 ) × 20 = 387.29

Total cost 150,774.60

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3 years ago

Which of the following is true regarding positive organizational scholarship? a. It involves monitoring negative practices in or

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Answer:

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3 years ago

A two-year bond with par value $1,000 making annual coupon payments of $99 is priced at $1,000.

iVinArrow [24]

Answer:

(a) 9.9%

(b) 10.09%

The further explanation is given below.

Explanation:

The given values are:

Coupon payment

= $99

Price

= $1,000

(a)

The Yield to maturity (YTM) will be:

= $\frac{C+\frac{F-P}{n} }{\frac{F+P}{2} }$

where,

C = Coupon payment

P = Price

n = years to maturity

F = Face value

On putting the estimated values is the above formula, we get

⇒ $99+\frac{0}{1000}$

⇒ $.099$

⇒ $9.9$ %

(b)

Although the 1st year coupon was indeed reinvested outside an interest rate of r%, cumulative money raised will indeed be made at the end of 2nd year.

= $[99\times (1 + r)] + 1,099$

Came to the realization compound YTM is therefore a function of r, as is shown throughout the table below:

Rate (r) Total proceeds Realized YTM ( $(\frac{proceeds}{1000} )^{.5} - 1$ )

7.9% 1205.8 9.8%

9.9% 1207.8 9.9%

11.9% 1209.8 9.99%

Now,

Overall proceeds realized YTM:

= $\frac{proceeds}{1000} -18 \ percent \ 1,\frac{2081208}{1000} - 1$

= $0.0991$

= $9.91 \ percent \ 10 \ percent \ 1,\frac{2101210}{1000}- 1$

= $0.1000$

= $10.00 \ percent \ 12 \ percent \ 1,\frac{2121212}{1000}-1$

= $0.1009$

= $10.09$ %

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