This is a project for my Algebra II class. You will put observe an interesting property of parabolas as they are graphed with their w/y offset equal to th p-value.
y2 = 4(5)(x-5)
y2 = 4(-5)(x+5)
x2 = 4(5)(y-5)
x2 = 4(-5)(y+5)
The intersections of the above are all tangental in nature and found at (±10, ±10). This is caused by the 2p value of 10 shifting the y/x positions 10 while the corresponding x/y shift 5 units on top of the already-shifted 5 units. (10 units)
This shows that, when the same equations are given without the translations, it produces intersections at (±20, ±20). Kinda looks like a flower, too.
This is really dumbed-down from what I intended. Road-blocks and coding complexities of myriad number made this kinda crappy. Do you know how hard it is to make a web element dynamically render mathematical equations? DO YOU? Not easy.