### Dr. Sarah's Comments and Peer Review for Amanda and Katie C's Number 9

Notice that there are MANY equilibria for the last part. (Play around with the graph by changing x= .. to different numbers). Here are JUST SOME of the equilibria.

Need separate fsolve commands at the end: f1:=fsolve((0.1*y)-sin(y)=0,y=-4..-2); f1 := -2.852341894 is unstable

f1:=fsolve((0.1*y)-sin(y)=0,y=-1..1); f1 := 0 is stable

f1:=fsolve((0.1*y)-sin(y)=0,y=2..4); f1 := 2.852341894 is unstable

f1:=fsolve((0.1*y)-sin(y)=0,y=4..8); f1 := 7.068174358 is stable.

### Peer Review

Needed to define stable/unstable a little better, otherwise fine
Interesting graph, need to describe stable and unstable on Maple text.
Good job, but I don't totally understand this stuff
I could follow this pretty well... It was good!
Tough assignment - presentations get harder as those who have already gone have time to relax and ask questions and confuse presenters.
Good explanation of graphs of problem - good job! Just a question (no reflection on them) but what is a stable equilibrium point or line?
They did a good job.
Nice and neat worksheet, good presentation
They seem to know what they are talking about
Stable? (defined in talk), good explanation of graphs
Good job! That looked like a TOUGH problem!
Good explanation of stable points on graph, good comments on worksheet.
Interesting problem which was clearly stated, good estimates, good question and answer.
Good exploration, good maple work, interesting
helped me understand stable points