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Angle Activity - Contenido educativo
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NASA Connect Segment involving students in a classroom activity that measures shadows and uses geometry to determine sizes of angles.
There are other ways that we survey the Earth, which Aristophanes never dreamed of.
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NASA scientists use airplanes and satellites.
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But what if we wanted to survey other planets, like Mars?
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NASA scientists are doing that right now.
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But first, let's head to Central Middle School in Charlotte Courthouse, Virginia.
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There, students are following in the footsteps of Aristophanes.
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Hi! We're from Central Middle School in Charlotte Courthouse, Virginia.
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NASA Connect asked us to show you how to do the student activity for this show.
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In this lesson, you will work in small groups to take accurate measurements of shadows
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using geometry to determine the size of an angle.
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Here are the materials you'll need for each group.
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A straight stick approximately 91 centimeters long.
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A meter stick or tape measure.
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A piece of string approximately 91 centimeters and a rocker weight.
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A scientific calculator.
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Index card.
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Compass.
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Copies of the student data chart for each student.
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Let's begin.
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Divide the class in research groups of three to five members.
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Set your measurement station by first placing the gnomon perpendicular to the ground.
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For your measurement to be accurate, it is critical that the gnomon is vertical.
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To check the vertical position, tie the rock or weight to the string
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and dangle it above the ground in front of the gnomon.
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Next, measure the height of the gnomon.
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Place an index card under the station to mark where the shadow ends.
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Take measurements every two minutes, beginning at least ten minutes before local noon,
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which is the time that the sun is highest in the sky.
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This will most likely not be noon, as indicated on your time measuring device.
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Students should note that when the sun is highest in the sky, the shadow length is the shortest.
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Since the edge of the shadow is fuzzy and the shadow is moving from east to west in the northern hemisphere,
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be careful in deciding where to place your mark.
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Record your data on data chart one.
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Now, back in your classroom, locate the latitude and longitude of your school location
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and record it on data chart number one.
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Identify your best shadow length.
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This is the best shadow length at local noon time.
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Next, calculate the tangent by dividing the length of the shadow by the height of the gnomon.
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Locate this number, or the nearest rounded number, on the tangent table.
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The measure of the tangent can also be found by dividing the length of a shadow
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by the height of an object on the scientific calculator.
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Record tangent on student data chart.
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Make a scale drawing of your gnomon and shadow.
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Complete the triangle and measure the tangent with a protractor to verify your calculations.
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What's next, Jennifer?
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Let's analyze the data by reviewing the results of this activity and by responding to the following questions.
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Did the weather conditions affect the results of this activity?
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If so, how?
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As the shadow lengthens over time, how will the angle be affected?
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If each group uses a gnomon with a different length, how will that affect the results of this activity?
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For more activities like this, check out our website at edu.larc.nasa.gov forward slash connect.
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NASA Connect would like to give a special thanks to the mentors from the AIAA chapter at Howard University in Washington, D.C.
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We appreciate all your help with the student activity.
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- Valoración:
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- Idioma/s:
- Materias:
- Matemáticas
- Niveles educativos:
- ▼ Mostrar / ocultar niveles
- Nivel Intermedio
- Autor/es:
- NASA LaRC Office of Education
- Subido por:
- EducaMadrid
- Licencia:
- Reconocimiento - No comercial - Sin obra derivada
- Visualizaciones:
- 419
- Fecha:
- 28 de mayo de 2007 - 16:51
- Visibilidad:
- Público
- Enlace Relacionado:
- NASAs center for distance learning
- Duración:
- 04′ 06″
- Relación de aspecto:
- 4:3 Hasta 2009 fue el estándar utilizado en la televisión PAL; muchas pantallas de ordenador y televisores usan este estándar, erróneamente llamado cuadrado, cuando en la realidad es rectangular o wide.
- Resolución:
- 480x360 píxeles
- Tamaño:
- 24.71 MBytes