Story & Real Life Situation
In unit 2, our project was designing a story based on a real life situation that can be modeled on a graph (linear/non-linear). Our story was based on our current math class where our teacher owes us gummy bear packets for every time she calls our name wrong, however she often forgets. This story modeled how many gummy bear packets our teacher had every class depending on how many gummy bear packets she bought/gave out.
Most Proud Of
Throughout the whole project, I’m most proud of how clear and precise our working out was. This can be shown in our notebooks where we wrote a clear context for each slope that included mathematical reasoning. In addition, we also showed how to solve our graph using function notation and identified key features of our graph. The process was clear, organized, and easy to read.

Hardest Part
The most difficult part of this project was balancing the amount of math and storytelling in our stories. This is because although this project is about creating a real-life situation, it still needed to include enough math to be able to meet the standards. At the beginning, we had a very long story with too many scenes and almost no math. Through trial and error, we were able to balance the two.

Improvements
If we could revise one part of this project, I would continue to change the story as it still seems a little repetitive and boring. In addition, I would have tried to do more work online as even though it is faster and easier to work on paper, it’s hard to read and quite messy. If we revised those factors, our project would be clearer and more engaging.
Piecewise Functions
This project taught us not only what piecewise functions are, but also how to graph and solve them. We learnt that piecewise functions are graphs with multiple intervals that could be decreasing, increasing, and constant. We were able to learn more about undefined and slopes that equal x=0 using “puff, puff, positive”, “no, no, negative”, “zero fun” etc. We were able to accurately connect real-life situations into our problems and also learn more about slopes, domain and range, x/y intercepts, and more.












































