🚀 Marstronaut · Force for Health

If a Basketball Were the Sun...

Where would Earth be? Down the hall. Mars? Across the parking lot. Pluto? Halfway across town. Distance is the one number every space-bound human needs to feel — not just compute. Walk it. Scroll it. See it.

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From your living room to Mars

📖 What This Shows

Add distances above to see them positioned and compared.
📘 Teacher's Guide · Marstronaut Module
Classroom-ready lesson on cosmic scale, with a hallway-walk teach-back where the Sun is a basketball and Earth is across the room.
📋 Lesson Plan: Walking the Solar System
Grades 5–12 50 min Marstronaut Math · Science · Health
Learning Objectives
Use proportional reasoning to convert real cosmic distances to classroom-scale models.
Demonstrate why interplanetary travel takes months and interstellar travel takes lifetimes.
Identify why distance creates communication delays, supply constraints, and isolation in space missions.
Apply the "Me · We · Ours" framework: my distance traveled, our crew's collective range, all of humanity's exploration reach.
🎣 Hook 3 min
Hold up a basketball. Tell the class: "This is the Sun, scaled down. If this basketball is the Sun, where do you think Earth would be in this room?" Let them point. Most will guess a few feet away. Reveal: at this scale, Earth is the size of a peppercorn — and it would be 26 feet away, probably out in the hallway. "Now, where's Mars?" Even farther — about 40 feet. "Pluto?" Across the parking lot. Pause. Then: "Most of space is nothing. That's what we're going to feel today."
🧮 Math Setup 10 min
Quick proportional math on the board:
  • Real Sun diameter: 865,000 miles.
  • Basketball diameter: 9.5 inches ≈ 0.0001 miles.
  • Scale ratio: 865,000 ÷ 0.0001 = 8,650,000,000× (8.65 billion times smaller).
Now have students compute, at this same scale: how far should Earth be from the basketball? (93,000,000 miles ÷ 8.65 billion ≈ 0.011 miles ≈ 56 feet.) How far should Mars be? (140,000,000 ÷ 8.65 billion ≈ 0.016 miles ≈ 85 feet.) Pluto? (About 2,200 feet — almost half a mile away.)
💻 Digital Exploration 15 min
In pairs, students use the Distance Visualizer:
  1. Load the "Earth Reach: Daily Life to Mars" preset. Switch to 🛤️ Scale Line mode. Scroll horizontally — feel the empty space between each marker.
  2. Now switch to 📐 Reference mode. Each distance snaps to a real-world comparison (a hallway, a marathon, a flight, a moonshot). Read the descriptions aloud.
  3. Add YOUR commute to school (in miles). Compare it to the Earth-Mars trip. How many of your commutes fit inside that journey?
  4. Load "Communication Delay" preset. Each distance corresponds to how long a radio signal takes to reach that destination. Mars is 12-22 minutes ONE WAY.
  5. Score 80%+ on the embedded reflection quiz to earn coins.
🚶 Live It: The Hallway Solar System 15 min
Take the class to the hallway, the gym, or the parking lot. Bring a basketball, a peppercorn, a marble, two ping pong balls, two BBs, and a piece of chalk or painter's tape.
  • Step 1: Place the basketball ("Sun") at one end of the hallway. Mark with tape.
  • Step 2: Walk 9 feet. Place a BB ("Mercury"). Walk 17 feet from start, place a small marble ("Venus"). Walk 24 feet, place a peppercorn ("Earth").
  • Step 3: Walk 36 feet from start. Place a smaller BB ("Mars"). Have a student stand at Mars and shout to the basketball. Discuss: a radio signal still takes 12+ minutes from this distance in real space.
  • Step 4: If your hallway is long enough, walk 125 feet from start and place a ping pong ball ("Jupiter"). Walk 230 feet for Saturn. You'll likely need to step outside.
  • Step 5 — The Pluto Walk: One student volunteers to walk to "Pluto" — about 2,200 feet from start, or roughly half a mile. Have everyone time how long the walk takes. Then discuss: in real space, this is the journey of New Horizons, which took 9.5 years.
  • Photo: Take a class photo at Mars and at Pluto for the Share It activity.
💬 Debrief 5 min
Three questions:
  1. Surprise: What surprised you most — that Earth is just a peppercorn at this scale, or that Pluto is half a mile away from the basketball?
  2. Math: Why does scaling work this way? If you doubled the size of the basketball "Sun," what would happen to all the planet distances?
  3. Marstronaut: If you're an astronaut going to Mars, the journey takes 7+ months. You can't get help quickly. You can't talk to family in real time. What does that mean for the kind of person who goes? What skills become essential?
📣 Share It 2 min
  • Writing: Write a 100-word post explaining to a friend "why space is mostly nothing."
  • Math: Calculate: at your school's basketball-Sun scale, where would the nearest star (Proxima Centauri, 25 trillion miles) be? (Hint: it's far enough that you'd need to travel internationally.)
  • Health: What habits would an astronaut need to maintain over a 30-month Mars mission? Use the Health Stakes Visualizer to compare lifetime impacts.
📐 Standards Alignment ISTE 1.3 ISTE 1.4 ISTE 1.6 CCSS.Math.6.RP.A.3: Ratio reasoning CCSS.Math.7.RP.A.2: Proportional relationships CCSS.Math.HSF.LE.A.4: Logarithmic scaling NGSS ESS1.A: Universe and its stars NGSS ESS1.B: Earth and the solar system NGSS CCC-3: Scale, Proportion, Quantity NGSS SEP-2: Developing models ASCD: Healthy, Engaged, Challenged
🔑 Distance Quick Reference
Earth-Scale Distances:
  • Across a typical classroom: ~30 feet
  • Marathon: 26.2 miles
  • New York to Los Angeles: ~2,800 miles
  • Around Earth (equator): 24,901 miles
Earth-Moon System:
  • Earth to Moon (average): 238,855 miles
  • Apollo 11 travel time: 76 hours (about 3 days)
Inner Solar System:
  • Earth to Sun (1 AU): 93 million miles
  • Earth to Mars (closest): ~34 million miles
  • Earth to Mars (average): ~140 million miles
  • Earth to Mars (farthest): ~250 million miles
  • Mars mission travel time: 7-9 months
Outer Solar System:
  • Earth to Jupiter (average): ~484 million miles
  • Earth to Saturn (average): ~890 million miles
  • Earth to Pluto (average): ~3.6 billion miles
  • New Horizons to Pluto: 9.5 years travel time
Beyond:
  • Nearest star (Proxima Centauri): 4.24 light-years = 25 trillion miles
  • Voyager 1 (fastest human-built object): would take 75,000 years to reach Proxima Centauri
  • Milky Way diameter: 100,000 light-years
  • Observable universe: 93 billion light-years across
Light-Travel Time References:
  • Light from your phone to your eye: nanoseconds
  • Light from the Moon: 1.3 seconds
  • Light from the Sun: 8 minutes 20 seconds
  • Light from Mars (avg): 12.7 minutes
  • Light from Jupiter (avg): 43 minutes
  • Light from Pluto (avg): 5.5 hours
  • Light from Proxima Centauri: 4.24 years