Atms, direct deposit and online saving plans.
Answer:
1) country A has a comparative advantage in production of capital goods.
2) for country A 24 units of food can be traded for 10 units of capital goods,
for country B 30 units of food can be traded for 10 units of capital goods.
Explanation:
country A has a comparative advantage in production of capital goods because they have been able to produce more capital goods with the same amount of input (worker) than country B.
For country A, 120 units of food = 50 units of capital goods, therefore
10 units of capital good will be traded for (120 x 10)/50 = 24 units of food.
for country B 90 units of food is equivalent to 30 units of capital goods, therefore,
(90 x 10)/30 = 30 units of food
function is more important than its value. hope this helps mark me brainliest
Answer:
PLAN A:
(120 * 0.39) + (40 * 0.19) + 20 = $74.40
PLAN B:
(120 * 0.49) + (40 * 0.14) + 20 = $84.40
PLAN C:
$20 + $75 = $95 ;
PLAN A is optimal from 0 to 192 minutes
PLAN C is optimal from 192 minutes onward ;
Explanation:
PLAN A :
Service charge = $20
Daytime = $0.39 per minute
Evening = $0.19 per minute
PLAN B :
Service charge = $20
Daytime = $0.49 per minute
Evening = $0.14 per minute
PLAN C :
Service charge = $20
225 minutes = $75
Minutes beyond 225 = $0.36 per minute
A.)
Determine the total charge under each plan for this case: 120 minutes of day calls and 40 minutes of evening calls in a month.
PLAN A:
(120 * 0.39) + (40 * 0.19) + 20 = $74.40
PLAN B:
(120 * 0.49) + (40 * 0.14) + 20 = $84.40
PLAN C:
$20 + $75 = $95
b. If the agent will use the service for daytime calls, over what range of call minutes will each plan be optimal?
PLAN A:
20 + 0.39D = 95
0.39D = 95 - 20
D = 75 / 0.39
D = 192.31
Answer:
A. Take $1 million now.
Explanation:
A. If we take $1 million now the present value of the money is $1 million.
B. If we choose to take $1.2 million paid out over 3 years then present value will at 10% will be;
$300,000 + $300,000 / 1.2 + $300,000/ 1.44 + $300,000 / 1.728
$300,000 + $250,000 + $208,000+ $173,611 = $931,944
The present value of option B is less than present value of option A. We should select option A and take $1 million now.
