Mathematics, 15.05.2021 05:50 batmanmarie2004
Is anyone able to help with this?
Let {I, r, r2, r3, m1, m2, m3, m4} be the symmetries of a square, where: I is the trivial symmetry, r is a clockwise rotation by 1/4-turn, and mi is the reflection in the line mi
Let x and y be variables that represent symmetries of the square.
State True or False, if false give an examples that demonstrates that it is false.
x β¦ y = y β¦ x for all x and y:
(x β¦ y)^2 = x^2 β¦ y^2 for all x and y:
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Is anyone able to help with this?
Let {I, r, r2, r3, m1, m2, m3, m4} be the symmetries of a square,...
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