Respuesta :
Principal, P = 6787
Interest rate, i = 14% per year (simple)
Time, t=4/12=1/3 year
Maturity value
F=P(1+it)
=6787(1+0.14*(1/3))
= 7103.73 (to the nearest cent)
Interest rate, i = 14% per year (simple)
Time, t=4/12=1/3 year
Maturity value
F=P(1+it)
=6787(1+0.14*(1/3))
= 7103.73 (to the nearest cent)
Answer : The maturity value of a loan is, $7103.73
Step-by-step explanation :
Given:
Principle = $6787
Rate = 14 % per year
Time = 4 months = [tex]\frac{4}{12}years=\frac{1}{3}years[/tex]
First we have to determine the simple interest.
Formula used :
[tex]S.I=\frac{PRT}{100}[/tex]
where,
P = principle
R = interest rate
T = time
S.I = simple interest
Now put all the given values in the above formula, we get:
[tex]S.I=\frac{(\$6787)\times (14)\times (\frac{1}{3})}{100}[/tex]
[tex]S.I=\$316.73[/tex]
Now we have to calculate the maturity value of a loan.
Maturity value of a loan = Principle + Simple interest
Maturity value of a loan = $6787 + $316.73
Maturity value of a loan = $7103.73
Thus, the maturity value of a loan is, $7103.73