f(n) = (2.5) · f(n – 1); f(1) = 48
Mathematics, 31.01.2020 23:58 cxttiemsp021
Asequence is defined by this recursive function:
f(n) = (2.5) · f(n – 1); f(1) = 48
complete the table.
index function notation term value
1 f(1) = 48 48
2 f(2) = (2.5) · f(1) 120
3 f(3) = (2.5) · f(2) 300
4 f(4) = (2.5) · f(3)
5 f(5) = (2.5) · f(4)
6 f(6) = (2.5) · f(5)
to the nearest hundredth, the tenth term in the sequence is
Answers: 3
Mathematics, 22.06.2019 02:00, Renabelle5604
Which of the following is not a solution to the inequality graphed below? (-2, -4)(-1, -5)(0, -3)(2, -1)which of the following is a solution to the inequality graphed below? select all that apply.(-3, -3)(-1, -1)(-3, -1)(2, 2)
Answers: 1
Asequence is defined by this recursive function:
f(n) = (2.5) · f(n – 1); f(1) = 48
f(n) = (2.5) · f(n – 1); f(1) = 48
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