Recall that a sequence

is convergent if and only if

is also a Cauchy sequence, which means to say that for any

, we can find a sufficiently large

for which

whenever both

and

exceed

.
But this never happens if we choose

and

; under these conditions, we have

Therefore

is not a Cauchy sequence and hence does not converge.
Answer:
20
Step-by-step explanation:
It’s 3/6 but you simplify it to 1/2
1/2 is ur answer :)
Three x plus four equals forty three?
The answer to this is (x+16)x(x-1)