1/14/2027

Morning Announcements

Morning Meeting Agenda

Mon · Social Studies Tue · Literacy Wed · Science Thu · Math Fri · ROAR + Houses
Math of the Day

The power of doubling

Yesterday we talked about germs spreading. Today, the math behind it — and it’s the kind of math that surprises people every single time.

To double a number means to make it twice as big. Watch what happens when we keep doubling!

1 start → 2 double it → 4 double again → 8 again!

1 → 2 → 4 → 8. Growing fast!

Let’s talk
  • Count the dots in each box with me. What’s the pattern?
  • What comes after 8 if we double one more time?
  • If one person had germs and gave them to two friends, and they each gave them to two more — how fast would that spread?
Reveal the answersHide the answers
After 8 comes 16! The pattern is each number plus itself. And germs would spread very fast — that’s exactly why washing your hands matters so much.
Try it

Double it! Hold up 1 finger. Now double it — 2 fingers. Double again — 4. Double again — 8. Double again? You’ve run out of fingers! That’s how fast doubling grows.

When something doubles at each step, mathematicians call it exponential growth. It starts slow, then becomes overwhelming — and almost everybody underestimates it.

One sick person. Each infects two others. 0 128 256 384 512 people sick 1 2 4 8 16 32 64 128 256 512 1 2 3 4 5 6 7 8 9 10 Round number Drawn to scale — the first bars really are that small.

Barely moves for five rounds — then explodes.

Let’s talk
  • Read the numbers on the left. Round 5 shows 16 people — why is that bar almost invisible?
  • Look at rounds 1 through 5. Why would someone watching think “this isn’t a problem”?
  • The classic puzzle: would you rather have $1,000,000 today, or a penny that doubles every day for 30 days?
Reveal the answersHide the answers
Round 5’s bar is tiny because 16 out of 512 is only about 3% of the scale — it’s real, it’s just dwarfed by what comes later. That’s the trap: the early rounds look harmless because the numbers are small, but the rate was dangerous the whole time. And take the penny: doubling for 30 days gives you over $5,000,000. It’s under $100 after a week, which is exactly why most people guess wrong.
Try it

Run the penny problem! With a partner, calculate it day by day: 1¢, 2¢, 4¢, 8¢… How many days before it passes $100? Before it passes $1,000? Where does the jump actually happen?

Additional Notes/Activities

If additional activities are needed for the Morning Meeting, they will be added here.