#  Future Value of Annuity

p = 1000
r = 2 / 100
n = 5


future_value  = p*((1+(0.01*r)) ** n)
print(round(future_value,2))



#$5,204.04



#FV of Annuity -Continuous Compounding
CF = 1000
r = 6/100/12
t = 12
import math
print(math.e)
print (math.e ** 2)
print (math.exp(2))







#Annuity (FV)-Solve for n
FV= 19600
r = 5/100
p = 1000
print (math.log(math.exp(3)))



#Annuity Payment
PV = 100000
r = 5/100
n = 10


print (p)

# future value of annuity
p = 1000
r = 2/100
n = 5
FV= p ((1+r) ** n - 1/r)
print(FV)

#FV of annuity- continuous compounding
CF= 1000
r = 6/100/12
t = 12
import math
FV= CF * ((1 + (r/n)) ** (n*t))
print (FV)


#Annuity (FV)- solve for n
import math
FV= 19600
r = 5/100
p = 1000
n = math.log(1 + FV*r / p) / math.log(1+r)
print(n)


# annuity payments
PV= 100000 # how much
r = 5/100 # interest rate
n = 10 #how many years
p = r * (PV) / ((1 + r) ** n - 1)

print(p)

(Aug-28-2017, 11:57 PM)sparkz_alot Wrote: Please do not start new threads when they concern the same topic and code.