deletions | additions       diff --git a/paragraph_g_Does_the_sequence__.tex b/paragraph_g_Does_the_sequence__.tex  index 06c2021..881c177 100644  --- a/paragraph_g_Does_the_sequence__.tex  +++ b/paragraph_g_Does_the_sequence__.tex 
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\paragraph{(g)} \paragraph{(f)}  Does the sequence x(2n) x(2n-1)  converge? Estimate its limit. The graph shows the sequence does not converges only at x=1 because we set x(1) = 1. Elsewhere the graph does not converge. The limit of $x(n)$ is from 1 to $\infty$ as $n\geq 1$ goes to $\infty$.  Based off \paragraph{(g)} Does  the sequence x(2n) converge? Estimate its limit.  The  graph shows  the sequence converges does not converge only  at y=1. x(n)=1 because we set x(1) = 1. Elsewhere the graph does not converge.  The limit of $x(n)$ is from 1 to $\infty$ as $n\geq 1$ goes to $\infty$. \paragraph{(h)} Do you think the sequence x(n) converges? If so, why, and if not, why not?