Calculate the Future value with continuous Compounding when the Principal is $ P, nominal rate is j, compounded mtimes a year for t years. my answer was FV=P(1+\frac{j}{m}) ^{mt}FV=P(1+mj)mt P=Present worth (Principal) j(nominal rate)= \frac{j}{m}mj is the interest per compounding period t (time) = mt is the number of compounding periods. instructions please correct m,y answer because its wrong
Mortgages
A mortgage is a formal agreement in which a bank or other financial institution lends cash at interest in return for assuming the title to the debtor's property, on the condition that the obligation is paid in full.
Mortgage
The term "mortgage" is a type of loan that a borrower takes to maintain his house or any form of assets and he agrees to return the amount in a particular period of time to the lender usually in a series of regular equally monthly, quarterly, or half-yearly payments.
Calculate the
my answer was
FV=P(1+\frac{j}{m}) ^{mt}FV=P(1+mj)mt
P=Present worth (Principal)
j(nominal rate)= \frac{j}{m}mj is the interest per compounding period
t (time) = mt is the number of compounding periods.
instructions
please correct m,y answer because its wrong
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