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alex41 [277]
3 years ago
8

A restaurant has an annual demand for 882 bottles of California wine. It costs $1 to store 1 bottle for 1​ year, and it costs ​$

6 to place a reorder. Find the optimum number of bottles per order.
Business
1 answer:
Lynna [10]3 years ago
6 0

Answer:

73 bottles

Explanation:

Let x = total number of orders

C(x) indicates number of orders and the cost of storage

Thus,

6$ dollar to place a reorder  

So,

C(x)= 1(882/x)+6x = 882/x+6x

C'(x)=-882/x^2+6=0

6=882/x^2.

Thus,

x^2=882/6

Which indicates 882/12=73 bottles of wine per order

Thus C (12)=1*73+6*12=$145 per year

The best possible number of bottles per order = 73 bottles  

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Answer: Please see answer in explanation column

Explanation:

1. Journal to record common stock issued

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  Cash                                                 $210,400

Common stock                                                           $22,500

Paid in capital in excess of par                                  $187,900

common stock

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Cash = 4,500 x $45 + $7900= $210,400

Common stock =4,500 x $5=$22,500

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2) To reccord Land purchased in exchange of common stock

Account title                                             Debit               Credit

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Common stock                                                             $ 5,500

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Paid in capital in excess of par common stock = 1100 x (46-5)$41=45,100

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Account title                                             Debit               Credit

  Treasury stock                                  $19,270                  

   Cash                                                                              $19,270

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tatuchka [14]

Answer:

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