€ Make a “multiplication table" for triangle moves. That is, figure out the one move that has the same result as doing the two given moves. Describe any interesting patterns you find in the finished table. Then... a f. f, f, a f. f. f, f. € For each of the six moves, what move undoes it? ecuting one move (or sequence) repeatedly can be written with power notation. For example, f27 eans: execute f2 seven times. Simplify: а. а999 с. f21000 b. c1000 d. (af2)1001 Project. What flips and turns are possible for another figure, such as a rectangle or a square? Write a report on the symmetry group for that figure. First...
€ Make a “multiplication table" for triangle moves. That is, figure out the one move that has the same result as doing the two given moves. Describe any interesting patterns you find in the finished table. Then... a f. f, f, a f. f. f, f. € For each of the six moves, what move undoes it? ecuting one move (or sequence) repeatedly can be written with power notation. For example, f27 eans: execute f2 seven times. Simplify: а. а999 с. f21000 b. c1000 d. (af2)1001 Project. What flips and turns are possible for another figure, such as a rectangle or a square? Write a report on the symmetry group for that figure. First...
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Make sure to note key aspects of the problems and concepts illustrated.
Please do number 3.)
Transcribed Image Text:1. € Make a “multiplication table" for triangle moves. That is, figure out the one move that has the
same result as doing the two given moves. Describe any interesting patterns you find in the
finished table.
Then...
f,
f. f,
с
a
S
с
a
f.
f.
f,
f,
2. € For each of the six moves, what move undoes it?
Executing one move (or sequence) repeatedly can be written with power notation. For example, f27
means: execute f2 seven times.
3. Simplify:
а. а999
c. f21000
b. c1000
d. (af2)1001
4. Project. What flips and turns are possible for another figure, such as a rectangle or a square?
Write a report on the symmetry group for that figure.
First...
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