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weqwewe [10]
2 years ago
9

A local jacket distributor expects to sell 9,000 black fleece jackets in a year. Assume that EOQ model assumptions are valid. Ea

ch jacket costs $50, ordering cost is $100 per order, and holding cost is 1 dollar per jacket per month. What is the annual inventory cost (excluding purchasing cost) if 500 jackets are ordered at a time
Business
1 answer:
torisob [31]2 years ago
4 0

Answer: $4,800

Explanation:

First find the Annual holding cost:

= Average inventory * Cost of holding a unit

= 500/2 * 1 * 12 months

= $3,000

Then find the Annual ordering cost:

= Expected units to be sold/ Units ordered * Ordering cost

= 9,000/500 * 100

= $1,800

Annual Inventory cost = Annual holding cost + Annual ordering cost

= 3,000 + 1,800

= $4,800

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Answer: Bait and switch

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The type of fraud here is referred to as the bait and switch fraud. This fraud occurs when customers are told about the low prices and quality of a product but aren't available when customers want to purchase such products and they're then given products that are costlier or products that are of lesser quality.

This can be seen in the question when the sales associate advertised the video game system for a reduced price which wasn't available when customers wanted to buy but were offered a game that was costlier.

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The government tax for a sole proprietorships and a partnership is classified under
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3 years ago
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A coupon bond that pays interest semiannually has a par value of $1,000, matures in 8 years, and has a yield to maturity of 6%.
vitfil [10]

Answer:

b. 1,062.81

Explanation:

the key to answer this question is to remember that valuation of a bond depends basically of calculating the present value of a series of cash flows, so let´s think about a bond as if you were a lender so you will get interest by the money you lend (coupon) and at the end of n years you will get back the money you lend at the beginnin (principal), so applying math we have the bond value given by:

price=\frac{principal*coupon}{(1+i)^{1} }+ \frac{principal*coupon}{(1+i)^{2} } \frac{principal*coupon}{(1+i)^{3} }+...+\frac{principal+principal*coupon}{(1+i)^{n} }

where: principal as said before is the value lended, coupon is the rate of interest paid, i is the interest rate and n is the number of periods

so applying to this particular exercise, as it is not said we will assume that 6% and 7% are interest rate convertible seminually, so the price of the bond will be:

price=\frac{1,000*\frac{0.07}{2} }{(1+\frac{0.06}{2}) ^{1} } +\frac{1,000*\frac{0.07}{2} }{(1+\frac{0.06}{2}) ^{2} }+\frac{1,000*\frac{0.07}{2} }{(1+\frac{0.06}{2}) ^{3} }+...+\frac{1,000*\frac{0.07}{2} }{(1+\frac{0.06}{2}) ^{15} }+\frac{1,000+1,000*\frac{0.07}{2} }{(1+\frac{0.06}{2}) ^{16} }

price=1,062.81

take into account that here we are asked about semianually payments, so in 8 years there are 16 semesters.

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