Question

converge or diverge

Answer 1

please note that if n is an even number then:
\[{a_n} = - 3 + n\]
whereas if n is an odd number, then:
\[{a_n} = 3 + n\]

Answer 2

The sequence does not converge.
The sequence converges to zero.

Answer 3

The sequence converges to n-3 .
The sequence converges to n.

Answer 4

oops.. is
if n is an even number then:
\[{a_n} = 3 + n\]
whereas if n is an odd number then:
\[{a_n} = -3 + n\]

Answer 5

If the sequence does converge, what number do the terms of the sequence converge to?

Answer 6

it is a defined real number

Answer 7

so D

Answer 8

what is D?

Answer 9

The sequence does not converge.
The sequence converges to zero.

Answer 10

The sequence converges to n-3 .
The sequence converges to n.

Answer 11

what are the liits of a_n in both cases, namely n een and n odd?

Answer 12

oops..the limits

Answer 13

dude

Answer 14

A. The sequence does not converge.

Answer 15

yes!

Answer 16

B. The sequence converges to zero.

Answer 17

C. The sequence converges to n-3 .

Answer 18

no, or a sequence doesn't converge or a sequence does converge

Answer 19

D. The sequence converges to n.

Answer 20

I think it is the option A, since :
lim a_n = +infinity
in both cases

Answer 21

ok

Answer 22

converge or diverge? If the sequence does converge, what number do the terms of the sequence converge to?

Answer 23

The sequence does not converge.
The sequence converges to 100.
The sequence converges to -100.
The sequence converges to zero.