You originally paid $450,000 for your house, which has appreciated in price at 3.5% per annum. The original mortgage was a 30 year fixed rate, 6% loan. You are considering a cash out refinancing, which means you will borrow up to 80% of the current market value of your residence and after paying off the current outstanding mortgage principal balance you will deposit the remaining cash into an investment account, which will be invested at 2% per annum. You will pay your child’s college cost from the investment account, until they graduate or the account is depleted.
Rate =
Nper =
Pmt =
[pv] =
[fv] =
[type] =
Current Market Value ___________________
Rate =
Nper =
Pmt =
[pv] =
[fv]=
[type] =
Current Mortgage Balance _____________________
Current Market Value Residence _____________________
80% Market Value _____________________
Current Principal Balance _____________________
College Account Deposit _____________________
A) What is the current market value of your home?
Rate = 3.5% (Rate at which price had appreciated on a per annum basis)
Nper = 18 years
Pmt = 0
PV = -$450,000 (Price paid to buy the house initially, '-' symbol since its a cash outflow)
type = 0 (price appreciation happens at the end of every year)
FV(Price after 18 years or the current market value of home) = FV(rate,nper,pmt,pv,type)
=FV(3.5%,18,0,-$450000,0) = $8,35,870.14
Current Market Value of Home = $8,35,870.14
2)Current Mortgage Balance
Assuming 30 year 6% fixed rate loan involves equal payments.
Payments (Pmt/EMI) = ((1.06)^30)*$450000/30 = $86,152.37 (Assuming annual compounding)
Rate = 6%
Nper = 18
Pmt = $86,152.37
[pv] = $450,000
[type] = 0
Current Mortgage Balance = FV(6%,18,-86152.37,450000,0) = $13,78,142.6
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