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After School Treats        < Previous        Next >

 

Sun-Earth Calculations

 

            Imagine this: the Sun's mass is 330,330 times the Earth's.

 

The Sun and Earth Size Comparison

Compared to Earth, the Sun is enormous!

These images of the Earth and the Sun are not at the same scale. The Earth would only look like a tiny dot compared to this picture of the Sun!

 

 

            An object at the Sun's surface would weigh 28 times as much as it does on Earth's surface!

 

Quiz:

 

  1. How much would you weigh at the Sun's surface? (your weight x 28)

 

  1. How does this number compare with the weight of a car on Earth? (Cars and trucks weigh 2,000 pounds or more.)

 

Diameter

 

The Sun is 1,391,000 kilometers (862,400 miles) in diameter, or "around." Earth is 12,742 kilometers (7,900 miles) in diameter.

Quiz:

 

  1. How many times greater is the Sun's diameter than the Earth's? (862,400 ÷ 7,900)

 

  1. Take a measuring tape and see how many inches your wrist is, in diameter. Let's say it's 6 inches. Can you think of an item that is 109 times larger in diameter than your wrist? (6 x 109 = 654 inches . . . 654 ÷ 12 = 54.5 feet . . . measure the four walls in the room and add the four measurements; do they total more, or less, than 54.5 feet? Is your wrist's diameter proportional to the room the way the Earth's diameter is proportional to the Sun?

 

Let's Visualize

 

Let's say a penny represents the size of the Earth. Let's go outside on a paved playground or parking lot (make sure it's safe!) and draw a circle to represent the size of the Sun compared to this Earth-penny. The length of the string has been calculated for you. You'll need at least two people to do this.

 

Materials:

·   yardstick and ruler

·   ball of string or twine

·   piece of chalk

·   150 pennies

 

Instructions:

1.  Cut a length of string 60 inches long.

2.  Tie a piece of chalk to one end.

3.  Measure 41 inches from the chalk and make a mark.

4.  In an open area, one person should hold the marked point of the string against the floor or ground while another student takes the chalk end with the string taut and draws a circle all the way around, like a life-sized compass.

5.  When you have finished drawing the circle, estimate how many pennies it would take to make a line all the way across the middle of the circle. Now place pennies down until the line is complete.

 

How many pennies did you guess? How many did it take?

 

Do you have new appreciation for the size of the Sun, now? Does it make your trip home or to the store seem quite a bit shorter? Hope so. Everything's relative . . . under the Sun.

 

 

By Susan Darst Williams www.GoBigEd.com After School Treats 010 © 2006

 

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