Answer:
C) a reduction in the saving rate will have an ambiguous effect on (C/N)*
Explanation:
The steady state consumption refers to the difference between how capital wears out or depreciates vs total output. In order to keep a steady state consumption, the savings rate (which equals investment) must be enough to replace any worn out or completely depreciated capital.
Since the consumption rate is already higher than the steady state consumption, the effect of a decrease in the savings rate is ambiguous. Every dollar earned by a household is either spent or saved, and in order for savings to decrease, spending must increase.
But in this case, the spending level is already too high. A decrease in savings should increase consumption but the effects of the increase in the capital labor ratio and the per capita consumption are not certain.
Answer:
35.92%
Explanation:
The computation of cost of not taking the cash discount is shown below:-
Discount percentage ÷ (100 - Discount percentage) × (360 ÷ (Full Allowed Payment Days - Discount Days))
= 3% ÷ 97% × 360 ÷ (50 - 19)
= 3% ÷ 97% × 360 ÷ 31
= 0.03093 × 11.61290
= 0.359187
= 35.92%
Therefore for computing Mr. Warner's cost of not taking the cash discount we applied the above formula.
Answer:
Ruby should go to college.
Explanation:
Ruby is currently 50 years old and earning $50,000 per year.
She would like to retire at 67.
She is thinking of going back to college, to complete a graduate degree.
After completing a graduate degree from the college she would earn $55,000.
The total cost of a graduate degree is $75,000.
Ruby still has 17 years to work and earn.
Her income will increase by $5,000 after college
The increase in income earned after college until retirement
= $5,000
17
= $85,000
Since the increase in income is greater than the cost of going to college, Ruby should go to college.
I believe the answer is: different
The values of pesos from these spanish speaking countries are different depending on how good their performance in the market.
For example,
1000 mexican peso is equal to +/- 50 USD
1000 Argentine peso is equal to +/- 30 USD