Answer:
The answer is letter D.
Explanation:
It is reasonable to expect that the cyclical unemployment rate has been unaffected.
Answer:
correct answer is c. You both have the same amount of money
Explanation:
given data
invest = $1000
pay compound interest = 10%
pay simple interest = 10%
time = 1 year
solution
we get here difference in the total amount that is your friend money - your money .................1
so difference in the total amount = invest × 
- [ invest + ( invest × rate × time) ] ......................2
put here value
difference in the total amount = $1000 × 
- [$1000 + ( 1000 × 10% × 1) ]
difference in the total amount = 0
so correct answer is c. You both have the same amount of money
Answer:
-3.28
Explanation:
Given that,
Initial quantity, Q1 = 2
Final quantity, Q2 = 0
Change in quantity = Q2 - Q1
= 0 - 2
= -2
Initial income, M1 = $8
Final income, M2 = $15
Change in Income = M2 - M1
= $15 - $8
= $7
Average quantity:
= (2 + 0) ÷ 2
= 1
Average income:
= (15 + 8) ÷ 2
= 11.5
Therefore,
Percentage change in quantity demanded:
= (Change in quantity demanded ÷ Average quantity) × 100
= (-2 ÷ 1) × 100
= -200%
Percentage change in income:
= (Change in income ÷ Average income) × 100
= (7 ÷ 11.5) × 100
= 60.87%
Income elasticity of demand:
= Percentage change in quantity demanded ÷ Percentage change in income
= -200 ÷ 60.87
= -3.28
Answer:
D. continuous review system
Explanation:
In the context of manufacturing it seems that the system being described would be a continuous review system. Like mentioned in the question this is a system that automatically adjusts the stock level in real time when a product moves in or out of stock, and automatically triggers an order for more stock as soon as the stock level hits a low quantity point is hit.
Answer: I must invest <u>$85424.14</u> today in order to buy a Ferrari nine years from now on the day I turn 30.
We have
Price of the Ferrari nine years from now (Future Value - FV) $215000
Expected Rate of return on the mutual fund (r) 10.8%
Time until I turn 30 (n) 9 years
We can calculate the Present Value (PV) or the money to be invested today as
