Answer:
Explanation:
going by the given question above,
a)As the annuity pay is beginning of each year, it is annuity due
b)Present value(P)=$ 1.5/3 million= $ 0.5 million= $ 5*105
Periodic Payment When PV is known
[tex]A=\frac{P}{\left \{ {{1-\frac{1}{(1+I)(N-1)} } \atop I}} +1 }[/tex]
i=0.072/4=0.018
N=5*4=20
x=(1+i)N-1=(1+0.018)19=1.403
A=5*105 / [ ((1- (1/1.403))/0.018)+1]
A=$ 29,485
Annuity pay at the starting of each quarter is $ 29,485