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Schach [20]
3 years ago
5

What Xmas product did Sir Henry Cole produce in 1843?

Business
1 answer:
zzz [600]3 years ago
5 0
The world's first commencially chrismas card was prodused in 1843 by henry cole
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Companies use mail merge to send out advertisements to possible customers.<br><br> True<br> False
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If the Mayor of Little Rock, Arkansas is also a director of a Little Rock municipal securities dealer, which of the following st
riadik2000 [5.3K]

Answer: B. I and IV

Explanation:

A CONTROL RELATIONSHIP is defined as a situation where an issuer is controlled by the DEALER, or the Dealer is controlled by the Issuer, or there common control between the Issuer and Dealer of the security. As Mayor of Little Rock and also the Director of the Municipal Dealer, there is definitely a CONTROL relationship going on.

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4 0
3 years ago
The cost for a carton of milk is $3, and it is sold for $5. When the milk expires, it is thrown out. You also know that the mean
svetlana [45]

Answer:

a) $3

b) $2

c) 1449

Explanation:

Given:

The cost for a carton of milk = $3

Selling price for a carton of milk = $5

Salvage value = $0        [since When the milk expires, it is thrown out ]3

Mean of historical monthly demand = 1,500

Standard deviation = 200

Now,

a) cost of overstocking = Cost  for a carton of milk - Salvage value

= $3 - $0

= $3

cost of under-stocking = Selling price - cost for a carton of milk

= $5 - $3

= $2

b)  critical ratio = \frac{\textup{cost of under-stocking }}{\textup{cost of overstocking + cost of under-stocking }}

or

critical ratio = \frac{\textup{2}}{\textup{3 + 2}}

or

critical ratio = 0.4

c) optimal quantity of milk cartons = Mean + ( z × standard deviation )

here, z is the z-score for the critical ration of 0.4

we know

z-score(0.4) = -0.253

thus,

optimal quantity of milk cartons = 1,500 + ( -0.253 × 200 )

= 1500 - 50.6

= 1449.4 ≈ 1449 units

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3 years ago
Which one of these is not affected by a persons credit score
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The 3rd one is not affected by a persons credit score
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What are the solution to unknown gunmen problem
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Answer:

the military is the solution

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