Respuesta :
If the interest rate is x% on the capital C, to calculate the total money after 1 year we have that we gain C*x and we need to add C. Hence, Money after 1 year= (1+x/100)*C
We have that today, the money in the account is 3700*(1.09)= 4033$. We then add 5500, hence we have that in total we have 4033+5500=9533$. After 1 year, the whole sum is getting multiplied by 1.09, hence we have that 1 year after today the total money is: 9533*1.09=10390.97$. We add a further 7700$ to this account, so at the start of the second year, the total sum will be 18090.97$. Then, we will wait for 3 years to get the money on this account. Hence, we have that since every year we need to multiply the sum by 1.09, after 3 years we need to multiply by [tex](1.09)^3[/tex]. So, the total sum available after with this plan is: 18090.97*(1.09)^3=23428.33$.
This is much more that the sum of the payments that is 16.900$ and it shows how important investing and banking your money is.
We have that today, the money in the account is 3700*(1.09)= 4033$. We then add 5500, hence we have that in total we have 4033+5500=9533$. After 1 year, the whole sum is getting multiplied by 1.09, hence we have that 1 year after today the total money is: 9533*1.09=10390.97$. We add a further 7700$ to this account, so at the start of the second year, the total sum will be 18090.97$. Then, we will wait for 3 years to get the money on this account. Hence, we have that since every year we need to multiply the sum by 1.09, after 3 years we need to multiply by [tex](1.09)^3[/tex]. So, the total sum available after with this plan is: 18090.97*(1.09)^3=23428.33$.
This is much more that the sum of the payments that is 16.900$ and it shows how important investing and banking your money is.