Annual Compound Formula is:
A = P( 1 + r/n) ^nt
Where:
A is the future value of the investment
P is the principal investment
r is the annual interest rate
<span>n is the number of
interest compounded per year</span>
t is the number of years the money is invested
So for the given problem:
P = $10,000
r = 0.0396
n = 2 since it is semi-annual
t = 2 years
Solution:
A = P( 1 + r/n) ^nt
A = $10,000 ( 1 + 0.0396/2) ^ (2)(2)
A = $10000 (1.00815834432633616)
A = $10,815.83 is the amount after two years
Answer:
recorded on March 31, 2021.
Explanation:
As we know that if there is an accural basis so the revenue is recognized and recorded when it is earned here the receipt of cash is not material for recording the revenue
Since in the given situation, the date of completion of the contract is considered for recording date of revenue as per the accrual basis
So March 31, 2021 should be considered
11% of kids dont have cell phones
Answer: c. $81,202
Explanation:
The inflow will be annual and constant which makes it an annuity. Given the discount rate of 12% and a useful life of 8 years, the present value interest discount factor based on the table is = 4.968.
Option 1 present value
= 48,410 * 4.968
= $240,500.88
Option 2 present value
= 50,427 * 4.968
= $250,521.34
Option 3 present value
= 81,202 * 4.968
= $403,412
Option 3 is the closest option with the difference being down to rounding errors. The annual inflow would have to be $81,202 to make the investment in the equipment financially attractive.
Answer:
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