A principal of $450 is deposited in an account that pays 2.5% interest compounded yearly. Find the account balance after 3 years rounded to the nearest cent.
\[\large A = P(1 + \frac{ r }{ n })^{nt}\] P = principal r = rate in decimal form n = number of times per year the interest is compounded t = time in years Can you solve this?
is the r 2.5 ?
Remember that is the percent form...to get the decimal form...put the number over 100 \[\large \frac{2.5}{100} \] This comes out to.....\(\large .025 \)
453.75 ??
\[\large A = P(1 + \frac{ r }{ n })^{nt}\] \[\large A = 450(1 + \frac{ .025 }{ 1 })^{1 \times 3}\] \[\large A = 450(1.025 )^{3}\] \[\large A = 450(1.076890625)\] \[\large A = 484.6\] Is what I get...see what I did?
ohhh i get it now !!! is this rounded ?
@johnweldon1993 ????
That is rounded to the nearest cent as your question asks yes
thanks.. how would you do this Membership is a local tennis club can be represented by the model, where t is the number of years since 2009. What was the membership cost in 2011 rounded to the nearest cent?
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