Modeling the Coronavirus

Usha took advantage of the fact that we are all sitting in front of computers to lead us through a modeling exercise in Excel.

After some spreadsheet basics, Usha led us through a meeting in which worked in groups to think about modeling some aspect of the COVID19 outbreak.

For the COVID19 virus, pose 3 specific quantitative questions, the answers to which would be useful in your role as health commissioner. Try to consider questions that can be dealt with mathematically.

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Dividing a 2-digit number by the sum of its digits

Three very different visual solutions were shared in response to a problem about dividing 2-digit numbers.

This was our first online meeting (made necessary by the COVID-19 outbreak). It was a great distraction and made it possible for Adult Numeracy Network friends to join us from the Hudson Valley, Massachusetts, and Wisconsin. Our meetings for the next few months will almost certainly be online, so join us if you’re able.

The problem for this meeting came from Math with Bad Drawings and @mathsjem before that:

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Open Middle equations

Ramon led the group into an investigation of a simple equation with many possible solutions.

Ramon Garcia brought a problem type called an Open Middle problem. He talked about how usually teachers give students problems that look like this:

1+2=?

There is one answer: 3. And you’re done. (It could be more challenging, but it would still have only one solution that makes the equation true.)

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The Game of Set

For the first evening meeting of 2020, Greg Fein led us through an exploration of the card game, Set.

The meeting began with Greg passing out a few decks of the game Set and giving time for all to explore the cards. Some of us were familiar with the game, but for others this was the first time seeing these cards. We then shared our observations of the cards in the deck.

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Apportionment Math!

For November’s evening meeting, Eric led us through an interesting exploration of past and present methods of determining how many congressional seats to apportion to states of various populations.

The meeting began with the following warm up:

An adult education program is hiring 37 teachers to teach at 3 different sites. Each teacher can work at one site only.

Site A: 1500 students/year

Site B: 1000 students/year

Site C: 100 students/year

How many teachers should go to each site?

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