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Marina86 [1]
3 years ago
15

A manufacturing company uses 1000 non-returnable special pins a month, which it purchases at a cost of $2 each. The manager has

assigned an annual holding cost of 20 percent of the purchase price per pin. Ordering cost is $40 per order. Currently the manager orders 500 pins at a time. How much could the firm save annually in ordering and holding costs by using the EOQ? (Round the final answer to 2 decimal places.) 309.83 619.68 676.15 728.34 None of the above
Business
1 answer:
zloy xaker [14]3 years ago
3 0

Answer:

Total amount of be saved = $180- $178.8 =$1.11

Explanation:

<em>To determine the amount of savings , we will subtract the total inventory cost under the current order size of 500 units from the total cost using the EOQ.</em>

EOQ is the oder quantity that minimizes carrying cost and ordering cost.

Total cost of the current order size of 500 unit

Currently the total cost = Annual ordering cost + Annual holding cost

 <em>Annual ordering cost= (Demand/order size) × Ordering cost per order</em>

                               =(1000/500) × $40 = $80

<em>Carrying cost = holding cost per unit per annum × order size/2</em>

                      = 20% × $2 ×  (500/2)= $100

Total cost =80+ 100 = $180

Total cost using EOQ

EOQ is calculated as follows:

EOQ = (2× Co D)/Ch)^(1/2)

Co- ordering cost Ch - holding cost, D- annual demand

EOQ = √(2× 40×1000/20%×2

EOQ = 447.21 units

Total cost of inventory

Ordering cost = (1000/447.21)×40 = 89.4427191

Holding cost =  (447.21/2) * 20% × 2=  89.4427191

Total cost =89.44 + 89.44 = 178.8

Total amount of be saved = $180- $178.8 =$1.11456

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Answer:

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Net cash inflows from financing activities

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son4ous [18]

Answer:

The correct option is c. raise G by $30 or reduce T by $40.

Explanation:

Note: This question is not complete. The complete question is therefore provided before answering the question as follows:

(Advanced analysis) Answer the question on the basis of the following information for a mixed open economy. The letters Y, Ca, Ig, Xn, G, and T stand for GDP, consumption, gross investment, net exports, government purchases, and net taxes respectively. Figures are in billions of dollars.

Ca = 25 + 0.75(Y - T)

Ig = Ig0 = 50

Xn = Xn0 = 10

G = G0 = 70

T = T0 = 30

Refer to the information. If government desired to raise the equilibrium GDP to $650, it could:

a. raise G by $45 or reduce T by $10.

b. raise G by $40 and reduce T by $30.

c. raise G by $30 or reduce T by $40.

d. raise both and T by $40.

e. reduce G by $30 and increase T by $40.

The explanation of the answer is now provided as follows:

Equilibrium GDP (Y) can be obtained as follows:

Y = C + G + I + Xn …………………….. (1)

Substituting all the values in the question into equation (1) and solve for Y, we have:

Y = 25 + 0.75(Y - 30) + 70 + 50 + 10

Y = 0.75Y - 22.50 + 155

Y – 0.75Y = 132.50

0.25Y = 132.50

Y = 132.50 / 0.25

Y = 530

Therefore, we have:

Y = Current equilibrium GDP = $530

Amount of increase in equilibrium GDP required = Desired equilibrium GDP – Current equilibrium GDP = 650 - 530 = 120

From the question, we have:

Ca = 25 + 0.75(Y - T) ………………. (2)

The 0.75 in equation (2) is the marginal propensity to consume (MPC). Therefore, we have:

MPC = 0.75

Expenditure multiplier = 1 / (1 - 0.75) = 4

Tax multiplier = - MPC / (1 – MPC) = -0.75 / (1 – 0.75) = -3

Amount of increase in G or government expenditure required = Amount of increase in equilibrium GDP required / Expenditure multiplier = 120 / 4 = $30

Amount of tax cut or decrease in T required = Amount of increase in equilibrium GDP required / Tax multiplier = 120 / (-3) = -$40

Therefore, correct option is c. raise G by $30 or reduce T by $40.

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