1. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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2. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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3. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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4. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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5. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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6. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
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7. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
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8. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
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9. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
7-5 Reflection Questions
#1. You are looking at a tall statue of a local hero standing looking out over the ocean.
It is an overcast day, how can you find the height of the statue by just using indirect
measurements?
#2. Describe a time that you had to make a model of something. Did you make the
model to scale? How could you make it to scale?
#3. Describe how the ratio of similarity of the length of two similar shapes relates to the
ratio of similarity of the area of those shapes. If the shapes are 3 dimensional, how
would the ratio of similarity of the volume relate to the ratio of the lengths of the
shapes?
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10. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
7-5 Reflection Questions
#1. You are looking at a tall statue of a local hero standing looking out over the ocean.
It is an overcast day, how can you find the height of the statue by just using indirect
measurements?
To find the height of the statue compare your height to the length of your shoe.
Measure the length of the shoe on the statue. Set up a proportion and solve it!
#2. Describe a time that you had to make a model of something. Did you make the
model to scale? How could you make it to scale?
#3. Describe how the ratio of similarity of the length of two similar shapes relates to the
ratio of similarity of the area of those shapes. If the shapes are 3 dimensional, how
would the ratio of similarity of the volume relate to the ratio of the lengths of the
shapes?
5

11. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
7-5 Reflection Questions
#1. You are looking at a tall statue of a local hero standing looking out over the ocean.
It is an overcast day, how can you find the height of the statue by just using indirect
measurements?
To find the height of the statue compare your height to the length of your shoe.
Measure the length of the shoe on the statue. Set up a proportion and solve it!
#2. Describe a time that you had to make a model of something. Did you make the
model to scale? How could you make it to scale?
(Tell of a situation where you made a model.) If you know the original lengths of the
object you could set up a proportion to find the lengths in the model.
#3. Describe how the ratio of similarity of the length of two similar shapes relates to the
ratio of similarity of the area of those shapes. If the shapes are 3 dimensional, how
would the ratio of similarity of the volume relate to the ratio of the lengths of the
shapes?
5

12. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
7-5 Reflection Questions
#1. You are looking at a tall statue of a local hero standing looking out over the ocean.
It is an overcast day, how can you find the height of the statue by just using indirect
measurements?
To find the height of the statue compare your height to the length of your shoe.
Measure the length of the shoe on the statue. Set up a proportion and solve it!
#2. Describe a time that you had to make a model of something. Did you make the
model to scale? How could you make it to scale?
(Tell of a situation where you made a model.) If you know the original lengths of the
object you could set up a proportion to find the lengths in the model.
#3. Describe how the ratio of similarity of the length of two similar shapes relates to the
ratio of similarity of the area of those shapes. If the shapes are 3 dimensional, how
would the ratio of similarity of the volume relate to the ratio of the lengths of the
shapes?
The ratio of similarity of the length of t wo similar shapes is the square root of the ratio of
similarity of the area of the t wo shapes. The ratio of similarity of the volume of t wo similar
objects would be the cube of the ratio of similarity of the lengths.
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13. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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14. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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15. GEO Lesson Lesson Quiz 7-5 7-5 Homework E NB Page 284-287 TB Page 488
CIOs Notes Reflections
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