Next Question Is :
Given that L-U1=3, where L is the limit of the sequence, establish the value of U0, the initial value
L=250
Please Show Me How To Do It x
Assuming that $\displaystyle \{Un\}_{n\geq 0}$ is an infinite sequence, I found a sequence that "fits the glove:"
If we let $\displaystyle Un=250-\frac{6}{n+1}$, then clearly we have $\displaystyle U1=247$, and also that $\displaystyle L=250$.
Furthermore, we have that $\displaystyle U0=244$.
As far as how to do it... I used the "use your noodle" approach.