Lesson 11
Slicing Solids
Let's see what shapes you get when you slice a three-dimensional object.
Problem 1
A cube is cut into two pieces by a single slice that passes through points \(A\), \(B\), and \(C\). What shape is the cross section?

Problem 2
Describe how to slice the three-dimensional figure to result in each cross section.
Three-dimensional figure:
Cross sections:


Problem 3
Here are two three-dimensional figures.

Describe a way to slice one of the figures so that the cross section is a rectangle.
Problem 4
Each row contains the degree measures of two supplementary angles. Complete the table.
measure of an angle | measure of its supplement |
---|---|
\(80^\circ\) | |
\(25^\circ\) | |
\(119^\circ\) | |
\(x\) |