Respuesta :
(154 300*1.04^5)=187 729.5428$(price of the first house in five years)
(178 200*1.06^5)=238 471.7979$(price of the 2nd house five years later)
238 471.7979 - 187 729.5428=50 742.25513$(the difference required)
the last answer is the right one
I hope this help
(178 200*1.06^5)=238 471.7979$(price of the 2nd house five years later)
238 471.7979 - 187 729.5428=50 742.25513$(the difference required)
the last answer is the right one
I hope this help
Let f and s be the final values of the first and second houses.
This is an exponential growth problems that can be expressed as:
final value=initial value*rate(or common ratio)^time
f=154300(1.04)^5
s=178200(1.06)^5
So the difference in the value of the two houses after five years is:
d=178200(1.06)^5-154300(1.04)^5
d=$50742.26 (to nearest cent)
So the second house will be worth $50742.26 more than the first house after five years.
This is an exponential growth problems that can be expressed as:
final value=initial value*rate(or common ratio)^time
f=154300(1.04)^5
s=178200(1.06)^5
So the difference in the value of the two houses after five years is:
d=178200(1.06)^5-154300(1.04)^5
d=$50742.26 (to nearest cent)
So the second house will be worth $50742.26 more than the first house after five years.