Answer:
3 then 1
Explanation:
Supply is said to be increased when the quantity supplied expands but the price and quantity demanded remains unchanged. As quantity supplied has increased whereas the quantity demanded is what it was before this change, there is first a surplus of bottled water in the market. This surplus will have a downward pressure on price, reducing the quantity supplied a bit and, as the law of demand suggests ,the quantity demanded will increase. Given that the demand is relatively price elastic, the change in quantity demanded will be greater than the change in price. Therefore the revenue will increase.
From the described case in the question, it is clear that Frank believes in doctrine called at-will employment or employment at-will.
At-will employment is a <u>U.S term used for a condition where an employee can be fired at anytime and without any warning as long as the reason isn’t illegal by law</u>.
This type of doctrine is no longer the main doctrine used in most U.S states by the 20th century, but it was commonplace during the late 19th century.
Answer:
The correct answer is letter "A": A mercantilist philosophy.
Explanation:
The mercantilist philosophy is the economic approach whereby governments control their economies to reduce imports and maximize exports. It is believed that by taking such a measure, the wealth of the nation would increase as a result of the surplus in the balance of trade of the country. The trade balance is calculated by subtracting imports from exports.
There are 4 jacks in the deck.
13 are clubs and 26 are all red cards.
The computation for the following problems are shown below:
a.
All are jacks
Computation: 4/52 * 3/51 * 2/50 = 1/5525
b.
All are clubs
Computation: 13/52 * 12/51 * 11/50 = 11/850
c.
All are red card
Computation: 26/52 * 25/51 * 24/50 = 2/17
Answer: $61,697.90
Explanation:
GIVEN the following ;
Membership bond = $20,000
Monthly membership due= $250
Annual percentage rate(APR) = 6% = 0.06
monthly rate (r) = 0.06 ÷ 12 = 0.005
Payment per period(P) = $250
Using the formula for present value of ordinary annuity:
PRESENT VALUE (PV) =
P[(1 - ((1 + r)^(-n)) ÷ r]
$250 [ 1 - ((1 + 0.005)^-360))÷0.005]
$250 [( 1 - (1.005)^-360)÷ 0.005]
$250 × [0.83395807196 ÷ 0.005]
$250 × 166.791614392335
PV = $41,697.90
Membership bond + present value
$20,000 + $41,697.90
= $61,697.90
