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A step-by-step procedure for constructing a Celestial Sphere model using provided materials. The purpose of this model is to help students understand the motion of the Sun and stars in the sky. a list of materials, instructions for assembling the sphere, and discussion questions to encourage critical thinking.
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Purpose: To construct and use a Celestial Sphere to show the motion of the Sun and stars in the sky. Materials: 2 plastic hemispheres wood base star chart sheets - north and south blocks (to adjust height of wood base) ecliptic strip sheet paper horizon collar metal coat hanger paper clips small earth globe protractor scissors wire cutter tape yellow dot sticker pens (dry erase or transparency) ruler Hawaiian Star Compass
Look into the opening (the concave side of the hemisphere) of the northern hemisphere. (See Figure 2.) Discuss with your team members and write individual answers to questions on a separate sheet of paper. Q1: What star is found in the center of the northern hemisphere? Q2: What pattern of stars can be used to help you locate this star? Adapted from Project! STAR, Harvard-Smithsonian Type to enter text The constellations with lines on the northern hemisphere are: Leo, Gemini, Taurus, Pegasus, Cassiopeia, Cygnus with the Summer/Fall Triangle Big Dipper (an asterism - an easy to recognize pattern, not a constellation), and northern half of Orion. The constellations with lines on the southern hemisphere are: Scorpius, Sagittarius, Canis Major, Southern Cross, southern half or Orion, and stars Alpha and Beta Centauri.
The Celestial Sphere is a model you can use to describe, explain, and predict the motion of the Sun and the stars in the sky. It models how the sky looks from Earth. Identify the underlined concepts on your Celestial Sphere:
Adapted from Project! STAR, Harvard-Smithsonian Type to enter text
Write individual answers to questions on a separate sheet of paper. Discuss the questions with your team members. The celestial sphere is a model of the sky. Turning the sphere on its axis represents Earth turning on its axis. One complete rotation of the sphere corresponds to 24 hours. There are 24 bumps on the flat surfaces at the sphere’s equator, each bump to bump interval represents one hour of time. Q3: Turn the sphere to move the Sun marker from sunrise to sunset. Count intervals that pass the western horizon. This is the number of hours of daylight in one day. a) About how many hours of day light were there in that day? b) What fraction of a 24-hour day is represented by the turn you gave the sphere? c) Ask the instructor or teaching assistant to obtain the actual daylight period for the date you did last week’s activity. How did the actual time compare with the celestial sphere time? Adapted from Project! STAR, Harvard-Smithsonian Type to enter text