Arc of a ball acceleration days four and five
The board was divided into six 80 centimeter panels.
Billy tests an arc
Desmos was recommended for this.
K'con
Some of the arcs on the board. Labelling with names would prove useful later.
That the horizontal and vertical radii are not equal means that a circle cannot describe these arcs.
K'con and Ivan continue to work on finding an equation
Polly Melina and Billy
Jarret, Athina Viola, Jonathan
A key take-away from this is that I obtained two days of students engaging actively with mathematical theory. This is how mathematics and quantitative reasoning should be done, not "problems one to thirty, even numbers only." Mathematics is being taught all wrong. Little wonder there is no retention and no true comprehension. Two days on one equation, one problem, based in a concrete system. That is how mathematics might be learned. Not thirty problems per day. Drill and kill should never be understood as learning anything.
K'con and Ivan
Morales put up the results for the second arc
Milain at the board
Groups opted to post equations but were not comfortable explaining their results.
BLson and Jonathan
Afterward I pulled together some of the common elements.
I also tried to run a derivation from the roots and y-intercept, but the result was surely more confusing than enlightening.
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