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- November 25, 2014 at 7:47 pm #213222
PQR has ademand of 7500 units/month.Each units cost $5;ordering cost 100,inventory holding cost 10% purchase price per year.Lead time is 30 days b/w placing order & deliver.
If they order the EOQ each time.How frequently will they place an order.(to nearest days)?
Can u please help with the working.November 25, 2014 at 9:02 pm #213237Hi, I am really bored at this hour, so I am gonna attempt this :P,
So there is a lead time of 30 days meaning u will place an order whenever “30 days worth of inventory is left”
Now 1 months demand is 7500 so total demand in a year is 7500 x 12 = 90,000 units
Therefore, if 90,000 units represent 365 days worth of Inventory, how many units will 30 days of inventory represent ?? that is:
90,000 – 365
X – 30
therefore X = 90,000 x 30 / 365 = 7,397 units
now to the nearest days:
so whenever 7397 units, a new order is placed all for a total of 90,000 units in a year
so how many orders that is = 90,000 / 7397 = 12.167 orders
now, 365 days & 12.167 orders in a year, after how many days will they place an order,
that is 365 / 12.167 = 29.99 = 30 days
so after every 30 days, with an inventory level of 7397, they place a new order which will arrive in the next 30 days and so on….
I may be wrong, but i knw the answer is in these above figures somewhere :P,
And why EOQ is mentioned here, I dont know because with EOQ:
EOQ = Root of [2 x 100 x (7500 x 12) / (10% of 5)]
EOQ = 6000 units every time
now if 90,000 units represent 365 days worth, then how much will 6000 represent,
so 365 x 6000 / 90000 = 24.33 days worth
if 6000 will last for 24.33 days and we have to order 30 days before depleting our stock then, we are ordering for our next stock even before our current stock has arrived…
so either this question is set up by Chuck Norris
OR
a Transformer,
which 1 is it ?? where u find such a question, im curious 😛
November 26, 2014 at 5:35 am #21328024 days is correct ans.
November 26, 2014 at 10:41 am #213376I do not know why Bill the Butcher has written so much.
The EOQ is 6,000.
The total demand is 90,000.
So 15 orders a year.
So order every 365/15 days.
There is no problem whatsoever ordering before the current order has arrived!!
The question is in our F9 multiple choice test.
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