Solid Cone and Hemisphere Solid Cone and Hemisphere
- Slides: 29
Solid Cone and Hemisphere
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it?
Solid Cone and Hemisphere
Solid Cone and Hemisphere
Solid Cone and Hemisphere
Solid Cone and Hemisphere Imagine slicing both solids in a salami-like fashion, ending up with a large number of very thin slices. These slices can be put back together to make the original objects.
Solid Cone and Hemisphere
Note to Teacher • The area is equal to the base of either object • This could be a gentle lead in to the idea of integration
Kept for possible future edits
Kept for possible future edits
RESOURCES
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
Solid Cone and Hemisphere Not drawn to scale The cone and the hemisphere have circular bases of equal radius. A horizontal slice is made through both solid objects at the height shown. What is the sum of the shaded areas so formed? Repeat with another slice at a height of your choice. Can you make a conjecture? Can you prove it? SIC_85
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- Parts of the globe
- Center of mass of solid hemisphere
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- A cone has a volume of 98cm3 the radius of the cone is 5.13
- Glut solid torus
- Amorphous vs crystalline
- Crystalline solid and amorphous solid
- Crystalline solid
- Crystalline solid and amorphous solid
- Anisotropic meaning in chemistry
- Example of solid solution?
- Covalent molecular and covalent network
- When a solid completely penetrates another solid
- Interpenetration of solids
- Example of evaporation separation
- How to find surface area of composite figures
- Tokyo climograph
- China hemisphere
- Tsa of hemisphere
- Hemisphere gcse questions
- Full moon orientation
- Northern hemisphere latitude
- East west hemisphere
- Latitude is east to west
- Is japan in northern hemisphere
- Physical map of western hemisphere
- Which statement identifies a reason to preserve wetlands?
- Oceans in the eastern hemisphere
- India lies in which hemisphere