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Published bySuzanna Ursula Sims Modified over 9 years ago
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Chapter 12 12.7 Similar Solids
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Two Solids with equal ratios of corresponding linear measurements Ratios Not Equal Not Similar Ratios equal Solids are similar
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Determine if the following solids are similar if so determine the scale factor Ratios not equal Solids not similar Yes: Scale Factor =
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Theorem 12.13 Similar Solids Theorem If two solids have a scale factor of a:b then: –Corresponding area have a ratio of a 2 :b 2 –The corresponding volumes have a ratio of a 3 :b 3 Example: If two similar solids have a scale factor of 4:5, then –The ratio of their surface areas is 16:25 –The ratio of their volumes is 64:125
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The solid is similar to a larger solid with the given scale factor. Find the surface area S of the larger solid Surface Area 1.surface area ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the volume V of the larger solid Volume 1.Volume ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the surface area S of the larger solid Surface Area 1.surface area ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the volume V of the larger solid Volume 1.Volume ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the surface area S of the larger solid Surface Area 1.surface area ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the volume V of the larger solid Volume 1.Volume ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the surface area S of the larger solid Surface Area 1.surface area ratio = 2.Set up the proportion and solve
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The solid is similar to a larger solid with the given scale factor. Find the volume V of the larger solid Volume 1.Volume ratio = 2.Set up the proportion and solve
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Homework #69 Pg 769-772 10-24 even, 25-29
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