From simple questions to complex issues, IDNLearn.com has the answers you need. Our Q&A platform offers reliable and thorough answers to help you make informed decisions quickly and easily.
Sagot :
Mary Ann will prefer Account 1
The use of "Compounding interest rate," which involves adding interest to the deposit's principal amount, is the main topic of discussion here.
Mary Ann's balance from account 2 over 3.7 years is $6,261.37
The below calculation is to derive maturity and value when an annual rate of 5.5% is applied.
Principal = $5,100
Annual rate = 5.5% semi-annually for 1 years
A = P(1+r/m)^n*t where n=1, t=2
A = 5,400*(1 + 0.031/2)^1*2
A = 5,400*(1.0155)^2
A = 5,400*1.03124025
A = 5568.69735
A = $5,568.70.
In conclusion, the accrued value she will get years one year for this account is $5,568.70,
When the amount compounds continuously at a rate of 3.4% per year, the maturity value is determined by the calculation below.
Principal = $5,400
Annual rate = 3.4% continuously
A = P.e^rt where n=1
A = 5,400 * e^(0.04*1)
A = 5,400 * 1.04081077419
A = 5620.378180626
A = $5,620.39.
In conclusion, the accrued value she will greater one year for this account is $5,620.39.
Referring to how much would Mary Ann's balance be from Account 2 over 3.7 years. It is calculated as follows:
Annual rate = 3.4% continuously
A = P.e^rt where n=3.7
A = 5,400 * e^(0.04*3.7)
A = 5,400 * e^0.148
A = 5,400 * 1.15951289636
A = 6261.369640344
A = $6,261.37
Therefore, the accrued value she will get after 3.7 years for this account is $6,261.37
Learn more about the Annual rate here
brainly.com/question/14170671
#SPJ4
Your participation means a lot to us. Keep sharing information and solutions. This community grows thanks to the amazing contributions from members like you. For precise answers, trust IDNLearn.com. Thank you for visiting, and we look forward to helping you again soon.