Eloise is investing in a retirement account. She plans on adding an additional $50 at the end of every year and the expected mon
thly rate of return is 3% of the amount invested, calculated at the end of the month. If she starts with $1000 in the account find an equation that models the amount of money in the account each month for the first year.
The accumulated (future) value is given by the formula F=P(1+i)^n where P=amount of deposit (made at the beginning of the first period) i=monthly interest, APR/12 = 3%/12 =0.0025 n=number of periods (month)
For example, the future value for the 6th month is F(6)=1000(1.0025^6)=1015.09 (to the nearest cent)
Here is a schedule of the values, i=month F(i) = value at the end of month i.
i F(i) 0 1000.0 1 1002.5 2 1005.01 3 1007.52 4 1010.04 5 1012.56 6 1015.09 7 1017.63 8 1020.18 9 1022.73 10 1025.28 11 1027.85 12 1030.42 + $50 deposit = 1050.42 All values are rounded to the nearest cent.
"The mean study time of students in Class B is less than students in Class A" is the statement among the following choices given in the question that is true for the data sets. The correct option among all the options that are given in the question is the second option or option "B". I hope the answer helped you.
Hmmm... a geometric sequence MUST have a fixed common ratio. If it is changing, then the sequence you are looking at might not be a geometric sequence at all. We'd need to see an example to be sure.