Answer:
27%
Explanation:
The actual rate being charge on these loans is the effective annual rate and the formula to calculate it is:
i=(1+(r/m))^m−1
i= effective annual rate
r= interest rate in decimal form=0.24
m=number of compounding periods per year= 52 (a year has 52 weeks).
i=(1+(0.24/52))^52-1
i=1.27-1
i=0.27
According to this, the answer is that the actual rate being charge on these loans is 27%.
You'll earn $761.90 in the acct of the $4,000
And you'll earn $333.33 on the acct of the2,000
So, yes the first one is the answer
Answer:
So we can offer for the house $180119.95
Explanation:
Monthly income =$4000
Monthly mortgage payment allowed (P)= 25% of 4000= $1000
Interest rate per month (i)= 0.5%
Number of months in total (n)= 30*12= 360
Maximum loan affordable = P*(1-(1/(1+i)^n))/i
=1000*(1-(1/(1+0.5%)^360))/0.5%
=$166791.61
Closing cost is 4% of loan value = 166791.61*4% =$6671.66
Balance Amount left for down payment = 20000-6671.66
=$13328.34
It means we can pay $6671.66 for closing cost of Loan and $13328.34 for down payment.
Cost of house paid maximum = Down payment + Affordable loan
=13328.34+166791.61
=$180119.95
So we can offer for the house $180119.95
Answer:
The expected rate of return on the market portfolio is 14%.
Explanation:
The expected rate of return on the market portfolio can be calculated using the following capital asset pricing model (CAPM) formula:
Er = Rf + B[E(Rm) - Rf] ...................... (1)
Where:
Er = Expected rate of return on the market portfolio = ?
Rf = Risk-free rate = 5%
B = Beta = 1
E(Rm) = Market expected rate of return = 14%
Substituting the values into equation (1), we have:
Er = 5 + 1[14 - 5]
Er = 5 + 1[9]
Er = 5 + 9
Er = 14%
Therefore, the expected rate of return on the market portfolio is 14%.
Answer:
the future value of the cash flow in year 4 is $5,632.73
Explanation:
The computation of the future value of the cash flow in year 4 is as follows:
= $1,075 × (1.08^3) + $1,210 × (1.08^2) + $1,340 × (1.08^1) + $1,420 ×(1.08^0)
= $1,354.19 + $1,411.34 + $1,447.20 + $1,420
= $5,632.73
Hence, the future value of the cash flow in year 4 is $5,632.73
The same is to be considered and relevant