Find the general term, an, of the given geometric sequence.2,
,
, ...
A. an = 2n-1
B. an = 2 + (n - 1)
C. an = 2n-1 -
D. an = 2 - (n - 1)
Answer: A
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Expand.(-3m + 3n)4
A. 81m4 - 5184m3n - 2916m2n2 - 324mn3 - 81n4 B. 81m4 - 324m3n - 486m2n2 - 324mn3 - 81n4 C. 81m4 - 5184m3n + 2916m2n2 - 324mn3 + 81n4 D. 81m4 - 324m3n + 486m2n2 - 324mn3 + 81n4
Use the order of operations to simplify the expression. ?
?
A. 4
B. 1
C. 1
D. 2
Find the amount of the ordinary annuity rounded to the nearest cent.
A. $603,699.89 B. $449,699.87 C. $265,824.88 D. $420,952.27
Solve the problem.The table contains data that can be modeled by an exponential function of the form Use regression to determine an exponential function f that models this data. Round the coefficients to the nearest hundredth.
A. f(x) = (1.09)(527.34)x B. f(x) = (567.57)(0.17)x C. f(x) = (0.17)(567.57)x D. f(x) = (527.34)(1.09)x