An Artificial Monopoly is a very huge firm wherein the production efficiency has no advantage over smaller firms but thrives all competitors out of business, remaining the sole producer of the industry.
Answer:
A. 125 Egyptian pounds
Explanation:
Let’s create a proportion using the following setup.
pounds/dollars=pounds/dollars
We know that 5 Egyptian pounds is equal to 1 dollar.
5 pounds/ 1 dollar= pounds/dollars
We don’t know how many pounds are in 25 dollars. We can say x pounds are in 25 dollars.
5 pounds / 1 dollar = x pounds/ 25 dollars
5/1=x/25
We want to find out what x is, so we need to get x by itself.
x is being divided by 25. The inverse of division is multiplication. Multiply both sides of the equation by 25.
25*(5/1)=(x/25)*25
25*5/1=x
25*5=x
125=x
$25 US dollars are equal to 125 Egyptian pounds. Therefore, the watch will cost 125 Egyptian pounds and choice A is correct.
Answer:
If computers are produced mostly by capital and beer is produced mostly by labor, the H-O model predicts that
Germany will export computers in exchange for beer.
Explanation:
The H-O model or Heckscher-Ohlin theory is an economic model about the comparative advantages of nations in international trade. The model tries to explain the equilibrium of trade existing between two countries that have varying specialties and natural resources. According to the H-O model, countries export more goods and services for which they have plenty resources than they do for goods and services for which they have scarce resources. For example, if a country has capital in abundance, it will export more of capital-intensive products while it will import labor-intensive products, because it has scarce labor resources.
Answer:
730 items
Explanation:
The objective of the given information is to determine the number of hamburgers UAHH should order for the following conditions:
Average daily demand 600
Standard deviation of demand 100
Desired service probability 99%
Hamburger inventory 800
The formula for a given order quantity in a fixed period of time can be expressed as :
![q = \overline d(L+T)+ z \sigma_{L+T}-I](https://tex.z-dn.net/?f=q%20%3D%20%5Coverline%20d%28L%2BT%29%2B%20z%20%5Csigma_%7BL%2BT%7D-I)
where;
= order quantity = ???
= daily demand average = 600
L = lead time in days = 1
T = time taken = 1
z = no of standard deviation = ???
= standard deviation of usage in lead time and time taken = ???
I = present inventory level = 800
=
× standard deviation of daily demand
= ![\sqrt{2} *100](https://tex.z-dn.net/?f=%5Csqrt%7B2%7D%20%2A100)
= 1.4142 * 100
= 141.42 items
From the Desired service probability 99% = 0.99; we can deduce the no of standard deviation by using the excel function (=NORMSINV (0.99))
z = 2.33
From ![q = \overline d(L+T)+ z \sigma_{L+T}-I](https://tex.z-dn.net/?f=q%20%3D%20%5Coverline%20d%28L%2BT%29%2B%20z%20%5Csigma_%7BL%2BT%7D-I)
![q =600(1+1)+ 2.33*(141.42)-800](https://tex.z-dn.net/?f=q%20%3D600%281%2B1%29%2B%202.33%2A%28141.42%29-800)
![q =600(2)+ 2.33*(141.42)-800](https://tex.z-dn.net/?f=q%20%3D600%282%29%2B%202.33%2A%28141.42%29-800)
![q =1200+329.5086-800](https://tex.z-dn.net/?f=q%20%3D1200%2B329.5086-800)
q = 729.5086 items
q ≅ 730 items
Therefore; the number of hamburgers UAHH should order from the following given conditions = 730 items
Answer:
4
Explanation:
There are 3 jars which equal 4 jars which equal 3