Answer:
$879,597.65
Step-by-step explanation:
The future value of an ordinary annuity formula is applicable in this case, since an ordinary annuity is such that payments into the accounts are expected to occur at the end of the periods rather than at the beginning of each year:
FV=yearly payment*(1+r)^n-1/r
yearly payment=$3,000
r=13%
n=number of annual payments =30
FV=$3000*(1+13%)^30-1/13%
FV=$3000*(1.13)^30-1/0.13
FV=$3000*(39.11589796-1)/0.13
FV=$3000*38.11589796/0.13
FV=$879,597.65