Which of the following is a recursive formula for the sequence whose first four terms are 4,2,-4, and -22? A. a^n = 3a_(n-1)-1 B. a^n=3a_(n-1)-10 C. a^n=-3a_(n-1)+1 D. a^n=-3a_(n-1)-10 2. Find the first six terms of the sequence in which a_1=4 and a_(n+1)+(n+6), for n≥1. A. 4,11,19,28,38,49 B. 4,10,16,22,28,34 C. 4,12,21,31,42,54 D. 4,10,18,27,37,48
@whpalmer4
2= 3(4) -10 -4=3(2) -10 -22= 3(-4)-10 What is the answer?
This was for the first one
The second question is not written correctly
B. for the first one?
The second one is written: a_1=4 and a_n+1 = a_n + (n+6), for n≥1
for the first question is B the correct answer?
@eliassaab
B for the first one
4 11 = 4 +6+1 19= 11 + 7+1 28= 19 +8+1 39 =28 +9+1 50= 39 + 10+1 None of the choices are right
I got b, but i am not confident about my answer.
{4,11,19,28,39,50} is not one of the choices. There is something wrong with the choices. Did you type them right:
4=a_1 a_2 = a_1 + 6+1=4+7 =11
The second term should be 11. I am going to gym
oh ok . thank you for your help :)
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