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Teacher Activities

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Objective:

To illustrate scale and distance (ratios and proportions) as it relates to the Earth, Moon, and other celestial bodies.

 

Materials:

  • 6 oz boxes of modeling clay in different colors
  • heavy string marked in 10 cm increments
  • straight pins with small round heads

 

Description:

This activity is simple but an accurate illustration of scale and distance using the ratio of the Earth’s size to the size of the Moon by dividing the day into 51 equal parts, and then using one part to represent the Moon and the other 50 parts remolded to represent the Earth, an illustration of true scale and proportion Is created (volume ratio to the Moon is 1:50).

The concept of scale and distance is further illustrated by wrapping the metered string around the circumference of the earth 9.5 times and then placing the model of the Moon this distance from the Earth.

 

Preparation:

You will need two 6 oz boxes of clay (the same color) and a straight pin for each team. You will also need a piece of string at least 3 m long and calibrated in 10 cm increments.

 

Procedure:

Group the students into teams of 4-5 students each. Have the teams do the following:

1. Make 51 balls of day that are approximately the same size

2. Take 50 of the balls and remold them into one large ball. This is the model of the Earth.

3. The remaining ball is a model of the Moon. The two models are at the same scale in relation to one another.

4. Place the model of the earth on the end of a long table. Estimate how far apart the models of the Earth and the Moon should be at this scale and place the Moon at this distance. Measure the distance between the models and record it.

5. Wrap the string around the Earth model 9.5 times and mark the string at this point. Stretch the string from the Earth and place the Moon at the other end of the string. This is where the Moon should be at this scale. Measure the distance and record it.

6. Have students place a straight pin at the distance where the shuttle orbits the Earth. At this scale, the pin should be stuck all the way into the Earth with the head of the pin representing the distance of the shuffle orbit above earth (365 km).

 

Discussion:

1. What is the distance between the Earth and the Moon?

2. Why is it so hard to estimate how far away the Moon is looking at it in the sky at night?

3. Using the same scale, how many meters would the Sun be from your model of the earth?

4. How big would you have to make the Sun at this scale?

 

Credits:

This activity is adapted from a workshop given by Dr. Paul Lee of Middle Tennessee State University, Astronomy in the Elementary Classroom.

 

 


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