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8.G.C.9

Geometric Versus Slime

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Game Info for Teachers

COMBINED RATING

4.1 Stars

TEACHERS (44)

4.4

STUDENTS (3854)

3.9

LENGTH

17 Minutes

GRADES

6
7
8

CAPABILITIES

iPad Support
Text-to-Speech Support

Description

The city is in slimey danger and now is the right time to use your geometric knowledge! Calculate volume precisely to shape an object and defeat the slime monsters swarming the city.

Vocabulary Words

volume
sphere
pyramid
cone
cylinder
radius
height
length
width
diameter

Instructions

Play through this interactive game to learn about Volume of 3D Figures. Suitable for Grade 6, Grade 7, Grade 8.

Main Concepts

The volume of a pyramid whose base has area b and whose height is h is 1/3bh.
Solve real world and mathematical problems that require calculating the volume of a cylinder.
Solve real world and mathematical problems that require calculating the volume of a sphere.
Apply volume formulas for cone, pyramid and spheres by substituting correct values for variables and evaluating.
Determine from real-world scenarios the measurements for the base, height and radius of figures.

Discussion Questions

Before the Game

What are the formulas for the volume of a cylinder, cone, sphere, and pyramid? What if you knew the volume of a shape, but you were missing one of the shape's measurements - how could you figure out the missing value? How do you know which measurement, for example on a cylinder, is the height versus the radius? Where do you look for the radius on a cylinder, cone or sphere? What is the difference between radius and diameter?

After the Game

How did you know which formula to choose when it was a missing side you had to solve for rather than the total volume? Can you explain how those formulas came about? Were there any hints in those formulas that clued you into choosing one over the rest? If you enter values in a different order than in the given volume formula, would you get the same value? Which formulas would this work for, and which would it not? How can you use the volume formula to find a missing radius or height? What could be a formula for the height of a cylinder, cone, or sphere?

Ratings & Reviews

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Ratings Breakdown

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Student Ratings

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Game Details

Difficulty

Content Integration

Lexile Level

705