Answer:
[tex]FV=887.3967212[/tex] $
Step-by-step explanation:
Use the compound-interest formula:
[tex]FV=PV(1+\frac{r}{n}) ^{nt}[/tex]
Where:
FV=Future value or the ending amount
PV=Present value or the initial amount=750
n=Number of compoundings in any one year=2
t=Total number of years=4
r=interest rate=0.0425
Now, replacing the data in the equation:
[tex]FV=750*(1+\frac{0.0425}{2}) ^{2*4} =887.3967212[/tex] $