MA.912.G.7.7: Determine how changes in dimensions affect the surface area and volume of common geometric solids. - PowerPoint PPT Presentation

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MA.912.G.7.7: Determine how changes in dimensions affect the surface area and volume of common geometric solids.

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MA.912.G.7.7: Determine how changes in dimensions affect the surface area and volume of common geometric solids. Wheezer the Clown likes to play with balloons at ... – PowerPoint PPT presentation

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Title: MA.912.G.7.7: Determine how changes in dimensions affect the surface area and volume of common geometric solids.


1
(No Transcript)
2
Geometry Mini-Lesson
Wheezer the Clown likes to play with balloons at
birthday parties. To make his entertainment more
exciting, he recently bought some spherical
balloons whose radii are double the radii of the
spherical balloons he used to use. How much more
breath will he need to blow up the new balloons?
  1. Wheezer is going to need twice as much breath to
    blow up the new balloons.
  2. Wheezer is going to need three times as much
    breath to blow up the new balloons.
  3. Wheezer is in trouble he's going to need four
    times as much breath to blow up the new balloons.
  4. Wheezer is really in trouble he's going to need
    eight times as much breath to blow up the new
    balloons.

MA.912.G.7.7 Determine how changes in dimensions
affect the surface area and volume of common
geometric solids.
3
Geometry Mini-Lesson
A rectangular fish tank is 4 feet long, 1 foot
wide, and is filled with water to a depth of 2
feet. All of the water is poured into a second
rectangular fish tank that is 6 feet long and 1
foot wide. What is the depth of the second tank?
  1. 3/4 feet
  2. 4/3 feet
  3. 3 feet
  4. 12 feet

MA.912.G.7.7 Determine how changes in dimensions
affect the surface area and volume of common
geometric solids.
4
Geometry Mini-Lesson
MA.912.G.7.7 Determine how changes in dimensions
affect the surface area and volume of common
geometric solids.
5
Geometry Mini-Lesson
Jasper has a soup can in the shape of a right
circular cylinder. The height of the soup can is
3 inches. He doubles the diameter of the soup
can. Which of the following statements is true?
  1. The volume of the new soup can is two times the
    volume of the original can.
  2. The volume of the new soup can is four times the
    volume of the original can.
  3. The volume of the new soup can is six times the
    volume of the original can.
  4. The volume of the new soup can is eight times the
    volume of the original can.

MA.912.G.7.7 Determine how changes in dimensions
affect the surface area and volume of common
geometric solids.
6
Geometry Mini-Lesson
A theater is considering enlarging its current
square concession area to provide more display
area for products and room for employees to
assist customers. Plan A is to double the length
and increase the width by a factor of 1.5. Plan B
is to double the length and the width. Which
statement is TRUE?
  1. Plan A would yield an area 2.5 times the current
    area.
  2. Plan B would yield an area twice the current
    area.
  3. Plan A would yield an area ¾ as large as Plan B.
  4. Plan B would yield an area 1.5 times larger than
    Plan A.

MA.912.G.7.7 Determine how changes in dimensions
affect the surface area and volume of common
geometric solids.
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