Consider the sequence 1, –3, 9, –27, 81, … Which statement describes the sequence? The sequence diverges.
The sequence converges to 0.
The sequence converges to 1.
The sequence converges to ∞.

a(n)=(n-1)(-3), where n=the nth term of the sequence, n-1=the previous term, and where -3=a constant multiplier

PREMISES

1,-3,9,-27,81,…

PATTERN

This sequence follows a geometric algorithm:

a(n)=(n-1)(-3), where n=the nth term of the sequence, n-1=the previous term, and where -3=a constant multiplier

PATTERN

(1) (-1/3)×-3=1

(2) 1×-3=-3

(3) -3×-3=9

(4) 9×-3=-27

(5) -27×-3=81

(6) 81×-3=-243

(7) -243×-3=729

(8) 729×-3=-2187

(9) -2187×-3=6561

(10) 6561×-3=-19683

(100) about 9×10^42(6561)(-3)=about -177147×10^42

and so forth

C.H.

There is a similar problem with the same numbers except with no negatives so it goes 1 , 3 , 9 , 27, 81 for this question the answer is that it diverges.

Step-by-step explanation:

It was on the unit test review for edge and the answer was that it diverges.

i dont have an answer

step-by-step explanation:

cross multiplying, we get :

⇒ (3) × (5) = (9) × (x)

⇒ 15 = 9x