5 thoughts on “Super Ball

  1. Question that’s bugged me since forever: How do you mathematically model the time it takes the ball to stop bouncing?

    The exponential decay model approaches zero but never actually reaches it.

    Teach me something here.

    1. A physicist might say that it never stops bouncing, since it is never truly touching the floor. Would a (pre-calculus) mathematician say that it never stops bouncing like Achilles never beats the tortoise? Anywho, back in the “real” world, I have $28 of superballs being shipped from Amazon. I’ll give it my best shot.

  2. I used bouncy balls and motion detectors in precalc to talk about the geometric sequence formed. The hardest part for the kids was getting a good bounce going, but it was a lot of fun for me!

Leave a Reply

Your email address will not be published. Required fields are marked *