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Resources online were everywhere
• Work in pairs
• Brainstorm 3 ways
to improve it
 Hands-on aspect
 Images
 Videos
 Diagrams
 Games
 Relating to other disciplines:
 Business (economics)
 Architecture
 Tourism (other countries)
 History (other countries)
 Volume is a very important quantity
 It determines how much “stuff” can go into a
container
 In-class demonstration
PAPER
ROLLING
EXPERIMENT
 Consumers want maximum volume for their $
 Companies want to minimize volume
Looking at this makes it
look like the hummus is
filled to the bottom,
giving you a lot of
chickpea for your buck…
They show a picture of
the top and sides of the
container…why not the
bottom?
Part of the bottom has been
pushed in, to make it contain
less hummus!
Assume the pushed in part is a
hemisphere with radius of 3cm,
and the hummus container has a
radius of 7cm. What percentage
of the total container size is
missing hummus?
HOW MUCH
HUMMUS WE
THINK THERE IS
HOW MUCH
HUMMUS THERE
ACTUALLY IS
 Architecture from all over the world
Elephant
Building –
(Bangkok,
Thailand)
Longaberger (Newark, Ohio)
Diamond House by Alan Tay
(Singapore)
Emporia shopping center by Wingårdh Arkitektkontor
(Sweden)
 When designing a building, an architect must
measure carefully so the structure is not only
pleasing to the eye, but functions properly
 It’s not even just buildings, its roads.
 e.g. “The Crookedest Street in the World” in San
Francisco
Underneath the street is dirt and rock,
which creates a foundation for the
road. Determine the volume of the
crookedest street assuming a base that
is parallel to level ground.
10 m
60 m
70 m
1. We would model the street at a
triangular based prism
2. Just like a triangle is half the area
of a rectangle, a triangular based
prism is half the volume of a
rectangular prism
Volume =
𝑙×𝑤×ℎ
2
 Not an ordinary
cylindrical building
 What if you had to
determine it’s volume?
 If you had to guess,
where do you think this
is located?
 South Africa
 Model the building as a cylinder
 Radius = 30m; Height = 173m
𝑉 = 𝜋𝑟2
ℎ
= 𝜋 30 2 173
= 155,700𝜋
≅ 489,146𝑚3
 World’s Steepest
Staircase
 If you had to guess,
where do you think this
is?
 This is part of the Mt.
Huashan Hiking Trail.
Huashan is one of China’s
five sacred mountains and
one of the country’s most
popular tourist
attractions.
http://meant4teachers.com/grade12/math/
foundations-for-college-mathematics
 Assume the stairs
below reflect the
staircase
10 cm
20 cm
30 cm
DEPTH = 1m
10 cm
20 cm
30 cm
DEPTH = 1m
In order to find
the volume of
these three
stairs, look at
each step as a
rectangular
prism.
10 cm
20 cm
30 cm
DEPTH = 1m
30 cm
20 cm
100 cm
100 cm
20 cm
20 cm
100 cm
20 cm
10 cm
𝑉 = 𝑙𝑤ℎ
= 100 × 30 × 20
= 60,000𝑐𝑚3
𝑉 = 𝑙𝑤ℎ
= 100 × 20 × 20
= 40,000𝑐𝑚3
𝑉 = 𝑙𝑤ℎ
= 100 × 10 × 20
= 20,000𝑐𝑚3
Total Volume = 60,000 + 40,000 + 20,000
= 120,000 cm3
Or 1,200m3
 A composite figure is a figure that's made up
of several different shapes.
 We can just add their volumes to find the
volume of the composite figure.
 Traditional Textbook Problems
 Find a piece of architecture around the
world and make a geometry question from it.
Include a full solution and an image of your
question.
We became teachers to help others, why not one
another?
By sharing resources, we share our experience
and expertise, allowing future users of our
resources to keep improving them
Aboriginal Education Financial Literacy
If you request your name be published next to a
document you submitted, let others know
• Your resource is now being shared amongst
teachers everywhere
Gr. 10 Business Lesson
Plan
(Entrepreneurship)
Submitted by:
Mr. Raymond Barone
Meant4Teachers.com
info@meant4teachers.com

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2015 OAME Meant4Teachers Workshop

  • 1.
  • 3. • Work in pairs • Brainstorm 3 ways to improve it
  • 4.  Hands-on aspect  Images  Videos  Diagrams  Games  Relating to other disciplines:  Business (economics)  Architecture  Tourism (other countries)  History (other countries)
  • 5.  Volume is a very important quantity  It determines how much “stuff” can go into a container  In-class demonstration PAPER ROLLING EXPERIMENT
  • 6.  Consumers want maximum volume for their $  Companies want to minimize volume Looking at this makes it look like the hummus is filled to the bottom, giving you a lot of chickpea for your buck… They show a picture of the top and sides of the container…why not the bottom?
  • 7. Part of the bottom has been pushed in, to make it contain less hummus! Assume the pushed in part is a hemisphere with radius of 3cm, and the hummus container has a radius of 7cm. What percentage of the total container size is missing hummus? HOW MUCH HUMMUS WE THINK THERE IS HOW MUCH HUMMUS THERE ACTUALLY IS
  • 8.  Architecture from all over the world Elephant Building – (Bangkok, Thailand)
  • 10. Diamond House by Alan Tay (Singapore)
  • 11. Emporia shopping center by Wingårdh Arkitektkontor (Sweden)
  • 12.  When designing a building, an architect must measure carefully so the structure is not only pleasing to the eye, but functions properly  It’s not even just buildings, its roads.  e.g. “The Crookedest Street in the World” in San Francisco
  • 13.
  • 14. Underneath the street is dirt and rock, which creates a foundation for the road. Determine the volume of the crookedest street assuming a base that is parallel to level ground. 10 m 60 m 70 m 1. We would model the street at a triangular based prism 2. Just like a triangle is half the area of a rectangle, a triangular based prism is half the volume of a rectangular prism Volume = 𝑙×𝑤×ℎ 2
  • 15.  Not an ordinary cylindrical building  What if you had to determine it’s volume?  If you had to guess, where do you think this is located?  South Africa
  • 16.
  • 17.  Model the building as a cylinder  Radius = 30m; Height = 173m 𝑉 = 𝜋𝑟2 ℎ = 𝜋 30 2 173 = 155,700𝜋 ≅ 489,146𝑚3
  • 18.  World’s Steepest Staircase  If you had to guess, where do you think this is?  This is part of the Mt. Huashan Hiking Trail. Huashan is one of China’s five sacred mountains and one of the country’s most popular tourist attractions. http://meant4teachers.com/grade12/math/ foundations-for-college-mathematics
  • 19.  Assume the stairs below reflect the staircase 10 cm 20 cm 30 cm DEPTH = 1m
  • 20. 10 cm 20 cm 30 cm DEPTH = 1m In order to find the volume of these three stairs, look at each step as a rectangular prism.
  • 21. 10 cm 20 cm 30 cm DEPTH = 1m 30 cm 20 cm 100 cm 100 cm 20 cm 20 cm 100 cm 20 cm 10 cm
  • 22. 𝑉 = 𝑙𝑤ℎ = 100 × 30 × 20 = 60,000𝑐𝑚3 𝑉 = 𝑙𝑤ℎ = 100 × 20 × 20 = 40,000𝑐𝑚3 𝑉 = 𝑙𝑤ℎ = 100 × 10 × 20 = 20,000𝑐𝑚3 Total Volume = 60,000 + 40,000 + 20,000 = 120,000 cm3 Or 1,200m3
  • 23.  A composite figure is a figure that's made up of several different shapes.  We can just add their volumes to find the volume of the composite figure.
  • 24.  Traditional Textbook Problems  Find a piece of architecture around the world and make a geometry question from it. Include a full solution and an image of your question.
  • 25. We became teachers to help others, why not one another? By sharing resources, we share our experience and expertise, allowing future users of our resources to keep improving them
  • 26.
  • 28. If you request your name be published next to a document you submitted, let others know • Your resource is now being shared amongst teachers everywhere Gr. 10 Business Lesson Plan (Entrepreneurship) Submitted by: Mr. Raymond Barone