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- November 8, 2014 at 12:07 pm #208394
PQR has demand 7500 units per month
each unit cost $5 and are $100 per order and the inventory holding cost is 10% of purchase price per year
there is a lead time of 30 days between placing and order and reciving delivery .if they order the eoq each time how frequently will they palce an order ( nearest dayz)November 8, 2014 at 6:11 pm #208457For the EOQ formula, D = 7500 x12 = 90,000; Co = 100; Ch = 0.1 x £5 = 0.50.
If you put these in the formula you get EOQ = 6,000.
Since the are ordering 90,000 a year and 6,000 each time, then will order 90,000/6,000 = 15 times a year. With 365 days in a year, that means they will order every 365/15 = 24 days.
November 9, 2014 at 7:39 pm #208687thank you sir and sorry for posting question three times..actually i didnt knw how to ask from tutuor…
November 10, 2014 at 9:36 am #208756You are welcome, and no problem 🙂
November 15, 2014 at 9:57 am #210148A company has sales of $200M per year.
Currently customers take on average 40 days to pay.
The company is considering offering a discount of 1% for payment within 15 days and expects that 60% of customers will take advantage of the discount.
What is the effective annual cost of offering the discount?November 15, 2014 at 9:57 am #210149A company has just paid dividend of $0.23 per share.
Shareholders are expecting the dividend to remain at $0.23 per share next year, but to increase at an average rate of 3% per annum thereafter.
Shareholder required rate of return is 12%, and the rate of cooperation tax is 25%.What will be the current market value per share (to the nearest cent)?
November 15, 2014 at 1:18 pm #210207Question 1:
the discount is 1/99 = 0.0101 over a period of 25 days (40 – 15)
So the effective annual cost = (1.0101)^(365/25) – 1 = 0.1580 (or 15.80%)
November 15, 2014 at 1:21 pm #210208Question 2:
If the dividend was growing immediately then the answer (using the dividend growth formula) would indeed have been 2.63.
However, growth does not start until a year from now, and so 2.63 is the value in 1 years time.
So then we have to use the basic rule that the market value is the present value of expected receipts discounted at the required return.
The value in 1 years time is 2.63, plus the expected dividend of 0.23 in 1 year gives a total in 1 years time of 2.86. Discount this for 1 year at the required return of 12% and you will get $2.56.(This has been a common ‘trick’ of the examiner in recent exams.)
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