The city of Mudville uses 1600 oil filters annually. The cost of placing an order is $5.00. The unit cost is $3.50. The carrying cost is 20 percent, and the carrying cost per unit is &0.70(0.20x$3.50). What is the economic order quantity?
The city of Mudville uses 1600 oil filters annually. The cost of placing an order is $5.00. The unit cost is $3.50. The carrying cost is 20 percent, and the carrying cost per unit is &0.70(0.20x$3.50). What is the economic order quantity?
I'm a little confused by this question. There are a lot of numbers and formulas involved, and I'm not sure I fully understand how to apply them. I'll try to work through it step-by-step, but I might need to ask the professor for some clarification if I get stuck.
Okay, I've got this! The economic order quantity formula is the square root of (2 * annual usage * order cost) / (unit cost * carrying cost). Plugging in the numbers, I get 155 oil filters. I'm confident that's the right answer.
Hmm, this looks like a tricky one. I'm not totally sure how to approach it, but I'll give it my best shot. I think I need to find the economic order quantity, which is the optimal order size that minimizes the total cost. I'll try to work through the formula and see if I can get the right answer.
Okay, let's think this through step-by-step. We have the annual usage, order cost, unit cost, and carrying cost. I think the formula for economic order quantity is the square root of (2 * annual usage * order cost) / (unit cost * carrying cost). Let me plug in the numbers and see what I get.
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