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Golden Ratio Lesson Plans
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Tenth graders explore two number patterns that approach the value of the Golden Ration. In this Golden Ratio lesson, 10th graders work with a partner to find the ratio of their height to the distance from their head to their fingertips. Students construct figures with their dimensions that form the Golden Ratio and define the exact value of the Golden Ratio provided.
Tenth graders investigate the Golden Ratio. In this geometry lesson, 10th graders explore the Fibonacci sequence in the context of The Fibonacci Rabbit problem. Students examine how the ratio of two consecutive Fibonacci number create the golden Ratio and identify real-life example s of the Golden ratio.
Sixth graders use the Internet to discover the Golden Ratio and how it corresponds with the Fibonacci Sequence. They use Microsoft Word to create a table that showcases their observations.
Students explore the defintion of a ratio. In this mathematics lesson plan, students list what they know about ratios and the ways ratios are used. They represent, calculate, and simplify ratios, then research Fibonnacci sequence and the Golden Ratio using websites.
Students explore the concept of the golden ratio in nature and architectural design. They discuss examples such as petals on a sunflower and the Parthenon. In small groups they take turns measuring their body parts to find a golden ratio.
Tenth graders explore the Golden Ratio. For this geometry lesson, 10th graders investigate the ratio of height to distance from the top of the head to the end of the fingers and a Fibonacci sequence as they explore the Golden Ratio.
Students become familiar with patterns, the Fibonacci Sequence, and the Golden Ratio. They see how many places these occur. They have practical applications for using the calculator and making charts to extend patterns.
Young scholars view the video, Donald Duck in Mathmagic Land, and discuss examples in nature which have proportions of the golden ratio. They measure and record different body lengths from a worksheet and convert the ratios to equivalent decimal forms.
Students draw a model of the bunny problem which generates the Fibonacci Sequence, spirals generated from golden rectangles and golden triangles; identify the golden ratio in the human body, and find the Fibonacci numbers in nature.
Students calculate the ratio of sides in a rectangle. In this rectangles lesson, students measure envelopes, index cards and other given items. They determine the ratio of the sides of the shapes. Afterward, they explore the Golden Ratio. Students measure and compare body parts and decide if the ratios are close to the Golden Ratio. In groups, they find Golden Ratios in their school.
