Behind the Scenes: Slider Exercise 1
1) Plot 2 Points: A and B. Create a slider (name = a). Slider settings: Integer. Min = 0, Max = 1, Increment = 0.01
![1) Plot 2 Points: A and B. Create a slider (name = a). Slider settings: Integer. Min = 0, Max = 1, Increment = 0.01](https://beta.geogebra.org/resource/ecr8RKZq/Iqhf8kuXeZZ7q4Xx/material-ecr8RKZq.png)
2) Type this command in the input bar. It IS case-sensitive!
![2) Type this command in the input bar. It IS case-sensitive!](https://beta.geogebra.org/resource/j28GsqEv/05oAViQewWLHWkhb/material-j28GsqEv.png)
3) If you did step (2) correctly, you should get something that looks like this. Slide the slider back and forth. What do you notice?
![3) If you did step (2) correctly, you should get something that looks like this. Slide the slider back and forth. What do you notice?](https://beta.geogebra.org/resource/JBnVDrss/4oT8CuFB16lgyQSF/material-JBnVDrss.png)
QUESTIONS TO CONSIDER BEFORE YOU PROCEED:
Where is the image of A = A' located when a = 0? Why is this?
How/why does this dilation of A about B with given scale factor (1-a) translate A' from A to B?
3) Construct segment with endpoints A and A'.
![3) Construct segment with endpoints A and A'.](https://beta.geogebra.org/resource/t45g5xyS/cDmoviquZ8iqCka1/material-t45g5xyS.png)
QUESTION TO CONSIDER:
As the slider a moves from a = 0 to a =1, A' moves from A to B. This gives the effect of segment with endpoints A, B dynamically being drawn. Yet at what value for a does this fail to accomplish this effect? How can we fix this?
4) How to "FIX" the "PROBLEM" at a = 0:
![4) How to "FIX" the "PROBLEM" at a = 0:](https://beta.geogebra.org/resource/HzCK9g4E/HEzgQHbby05nTL0Y/material-HzCK9g4E.png)
5) You can also HIDE point A', seeing there's no need to show it.
![5) You can also HIDE point A', seeing there's no need to show it.](https://beta.geogebra.org/resource/RfZuz6Mp/leNBe1TDAsn8aN6q/material-RfZuz6Mp.png)