Answer:
present value $ 1,026.16
future value $ 1,539.98
Explanation:
Present Value = $ 100 * 1/(1.07) ^ 1 + $ 100 * 1/(1.07) ^ 2 +$ 100 * 1/(1.07) ^3 + $ 200 * 1/(1.07) ^4 + $ 300 * 1/(1.07) ^5 +$ 600 * 1/(1.07) ^6
=93.45+ 87.34+81.62+152.20+213.23+398.32
= $ 1,026.16
therefore, the correct value is $ 1,026.16
b. Future Value = Present Value * ( 1+ Rate of Interest ) ^ Time
= $ 1,175.63 * ( 1+0.07) ^ 6
= $ 1,539.98
Hence the correct answer is $ 1,539.98
If you mean like anY kind of example of flame, a lighter flame is a good example.
Anything that uses gas to emit a flame
The expected return on this portfolio will be given by:
E[P]=Rf+(E[Rm]-Rf)β
Where:
Rf=Risk Free interest rate
Rm=Return on the market portfolio
β= Market Beta
The return on our portfolio will be:
E[p]=0.043+(0.128-0.043)0.013
=0.043+0.085*0.013
=0.044105
=4.4105%
Answer:
$22,500
Explanation:
Data given in the question
Purchase value of the patent = $175,000
Legal fees = $5,000
The Remaining life of the patent = 13 years
Expected using life of the patent = 8 years
So by considering the above information, the annual amortization expense for 2019 is
= (Purchase value of the patent + Legal fees incurred) ÷ (Expected using life of the patent)
= ($175,000 + $5,000) ÷ (8 years)
= $22,500
