welcome to prime thinkers

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Welcome to Prime thinkers WERE GOING TO BE TALKING ABOUT SHAPES

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Welcome to Prime thinkers . WERE GOING TO BE TALKING ABOUT SHAPES . http://econtent.thelearningfederation.edu.au/ec/viewing/L2314/index.html. Bloom's Taxonomy . HOW CAN WE PROVE IT ?. - PowerPoint PPT Presentation

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Page 1: Welcome to Prime thinkers

Welcome to Prime thinkers WERE GOING TO BE

TALKING ABOUT SHAPES

Page 3: Welcome to Prime thinkers

Bloom's Taxonomy

Page 4: Welcome to Prime thinkers

HOW CAN WE PROVE IT ?

Reviewing prior knowledge from Grade 8 (The Australian Curriculum)From Digital Resource: http://www.youtube.com/watch?v=TPL12Tk7L6U&feature=related

Page 5: Welcome to Prime thinkers

People say the Statue of Liberty’s nose is out of proportion. If her arm is 1300cm long, how long should her nose be?

Page 6: Welcome to Prime thinkers

The actual length of the nose is about140.20cm

Scale factor = π‘†π‘π‘Žπ‘™π‘’π΄π‘π‘‘π‘’π‘Žπ‘™

Length of nose of statue of Liberty = length of typical nose (Length of arm of the Statue of liberty Length of typical arm )

= 4(130060 ) = 4 x 21.66 = 86.66cm is the length of the nose of the statue of liberty.

Compare the ratio of the statue of liberty with your measurements.

π΄π‘π‘‘π‘’π‘Žπ‘™ π‘›π‘œπ‘ π‘’π΄π‘π‘‘π‘’π‘Žπ‘™ π‘Žπ‘Ÿπ‘š : π‘†π‘‘π‘Žπ‘‘π‘’π‘’ π‘œπ‘“ π‘™π‘–π‘π‘’π‘Ÿπ‘‘ 𝑦′ 𝑠 π‘›π‘œπ‘ π‘’π‘†π‘‘π‘Žπ‘‘π‘’π‘’ π‘œπ‘“ πΏπ‘–π‘π‘’π‘Ÿπ‘‘ 𝑦′ 𝑠 π‘Žπ‘Ÿπ‘š

460 = 115 : 86.661300 = 115

Page 7: Welcome to Prime thinkers

β€’ Scale factor =

β€’ Expressing a scale factor as:β€’ Decimalβ€’ Fractionβ€’ Percentageβ€’ Ratio

From digital resource: http://www.youtube.com/watch?v=wQRs7zBQmww

Page 8: Welcome to Prime thinkers

Lesson 9-5: Similar Solids 8

8

18

4

6

Corresponding ratios are not equal, so the figures are not similar.

Are these solids similar?

Solution:8 2:4 1

18 3:6 1

radius

height

Example:

Page 9: Welcome to Prime thinkers

Lesson 9-5: Similar Solids 9

16

12

8

612

9

All corresponding ratios are equal, so the figures are similar

16 4:12 38 4:6 312 4:9 3

length

width

height

Are these solids similar?

Example:

Solution:

Page 10: Welcome to Prime thinkers

Side length scaled down by a factor of:

Volume scaled down by a factor of:

Page 11: Welcome to Prime thinkers

From digital resource: http://www.slideboom.com/presentations/53232/Surface-Area-and-Volume-of-Similar-Solids

Page 12: Welcome to Prime thinkers

A can( cylinder) has a height equal to its diameter. One can has a height of 5 cm and the other a height of 12cm. How many cans of water from the smaller can are needed to fill the larger can?

Page 13: Welcome to Prime thinkers