Answer:
Since 2019, the deduction limit for interest expense deductions on qualified higher education loans is $2,500. In order to qualify for this deduction, the taxpayer's adjusted AGI must be less than $85,000 for single filers (Lionel's income is below the threshold).
So Lionel will be able to deduct $1,650 as interest expense (above the line deduction).
Lionel can also deduct $2,500 form the American Opportunity Tax Credit for higher education expenses.
Cost of Equity as per CAPM = rf +beta*(rm-rf)
rf = risk free rate = 2.5%
beta =1.12
rm-rf = market risk premium = 6.8%
Cost of equity = 2.5+ 1.12*6.8 = 10.116% = 10.12%
Answer: 0.8186
Explanation:
Given that;
activity To Tm Tp Te (V)^0.5 v
A 38 50 62 50 4 16
B 90 99 108 99 3 9
C 70 80 90 80 3.333333 11.11111
D 19 25 31 25 2 4
E 91 100 115 101 4 16
F 62 65 68 65 1 1
Expected duration Te = (4 × Tm + To + Tp ) / 6
Variance = ( Tp-To/6]²
variance of the critical path = 9+16 =25
SD of the critical path = ( var)^0.5 = 5
probability that the project will be completed within 210 days is given by
z = (210-200) / 5 = 2
which gives probability of 0.97725
Probability that the project will be completed within 195 days
z = (195-200) / 5 = -1
which corresponds to probability of 0.1586
Now required probability that project completes within 210 but before 195 days is given by
0.97725 - 0.1586 = 0.8186
Answer:
15.68%
Explanation:
Now to get the expected return of the portfolio, we need to find the return of the portfolio in each state of the economy. This portfolio is a special case since all three assets have the same weight. To find the expected return in an equally weighted portfolio, we can sum the returns of each asset and the we divide it by the number of assets, so the expected return of the portfolio in each state of the economy will be :
Boom: RP= (.13 + .21 + .39) / 3 = .2433, or 24.33%
Bust: RP= (.15 + .05 −.06) / 3 = .0467, or 4.67%
Now to get the expected return of the portfolio, we multiply the return in each state of the economy by the probability of that state occurring, and then sum. In so doing, we get
E(RP) = .56(.2433) + .44(.0467)
=.1568, or 15.68%
Answer:
47 months
Explanation:
This can be calculated using a financial calculator :
I = 18% / 12 = 1.50%
PV = -5000
PMT = 150
FV = 0
N = 47 months