Answer: $30000
Explanation:
Based on the information given in the question, the required reserve will be:
= $60000 × 25%
= $15000
Since the bank's required and excess reserves are equal, then the excess reserve will be $15000.
Therefore, the actual reserves will be:
= Required reserve + Actual reserve
= $15000 + $15000
= $30000
Answer:
$812.49
Explanation:
Given that
Sale value of ordinary annuity = $4,947.11
Time period = 8 years
Interest rate = 6.50%
So by considering the above information, the annual annuity payment is
$4,947.11 = Annual annuity payment × Present value annuity factor at 6.5% for 8 years
$4,947.11 = Annual annuity payment × 6.0888
So, the annual annuity payment is $812.49
Answer:
yes :)
Explanation:
wisdom comes from experience intelligence doesn't
Answer:
d. Fall to $1.47
Explanation:
currently you will need $1,500 to purchase £1,000 and invest in British bonds. After 65 months you will have £1,040, which you should be able to convert into $1,544.40. If you invested in US bonds, you would have $1,530, so this arbitrage will yield $14.40.
But if instead the British pound fell to $1.47, then your profit would only be $28.80, less than if you invested in US bonds. You again would have £1,040 in 6 months, but that would only be equal to $1,528.80.
Answer:
the number of codes for cover the coding is 3,200,000
Explanation:
The computation of the number of codes for cover the coding is as follows:
= (Number of coders × number of years × cost per year) ÷ (0.25)
= (4 coders × 2 years × 100,000 per year) ÷ (0.25)
= 3,200,000
Hence, the number of codes for cover the coding is 3,200,000
We simply applied the above formula
