07-401/Homework Assignment 9 - Revision history

Sm at 14:06, 18 April 2007

2007-04-18T14:06:36Z

← Older revision		Revision as of 10:06, 18 April 2007
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	This assignment is due in class on Wednesday April 4, 2007.		This assignment is due in class on Wednesday April 4, 2007.

			[[07-401 Solutions\|Solutions]]


	===Just for Fun===		===Just for Fun===

Sm at 14:06, 18 April 2007

2007-04-18T14:06:28Z

← Older revision		Revision as of 10:06, 18 April 2007
Line 13:		Line 13:
	This assignment is due in class on Wednesday April 4, 2007.		This assignment is due in class on Wednesday April 4, 2007.


	[[07-401 Solutions\|Solutions]]

	===Just for Fun===		===Just for Fun===

142.150.48.214 at 14:03, 18 April 2007

2007-04-18T14:03:20Z

← Older revision		Revision as of 10:03, 18 April 2007
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	===Due Date===		===Due Date===
	This assignment is due in class on Wednesday April 4, 2007.		This assignment is due in class on Wednesday April 4, 2007.

			[[07-401 Solutions\|Solutions]]

	===Just for Fun===		===Just for Fun===

Drorbn: /* Just for Fun */

2007-03-29T02:24:09Z

Just for Fun

← Older revision		Revision as of 22:24, 28 March 2007
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	# Explain how the group <math>O(3</math>) of rigid rotations of <math>{\mathbb R}^3</math> can be identified with the subgroup <math>\{A\in M_{3\times 3}({\mathbb R}):\, A^TA=I\}</math> of the group of invertible <math>3\times 3</math> matrices.		# Explain how the group <math>O(3</math>) of rigid rotations of <math>{\mathbb R}^3</math> can be identified with the subgroup <math>\{A\in M_{3\times 3}({\mathbb R}):\, A^TA=I\}</math> of the group of invertible <math>3\times 3</math> matrices.
	# Prove that <math>O(3)</math> is not solvable (though note that the similarly-group <math>O(2)</math> is solvable).		# Prove that <math>O(3)</math> is not solvable (though note that the similarly-defined group <math>O(2)</math> is solvable).

Drorbn at 02:22, 29 March 2007

2007-03-29T02:22:05Z

← Older revision		Revision as of 22:22, 28 March 2007
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	{{07-401/Navigation}}		{{07-401/Navigation}}
	{{In Preparation}}

	===Reading===		===Reading===
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	===Doing===		===Doing===
	Solve problems ?? in Chapter 32 of Gallian's book but submit only the solutions of the problems marked with a sharp (#).		Solve problems 22#, 23, 24#, 25, 26# and 27# in Chapter 32 of Gallian's book but submit only the solutions of the problems marked with a sharp (#).

	===Due Date===		===Due Date===
	This assignment is due in class on Wednesday April 4, 2007.		This assignment is due in class on Wednesday April 4, 2007.

			===Just for Fun===

			# Explain how the group <math>O(3</math>) of rigid rotations of <math>{\mathbb R}^3</math> can be identified with the subgroup <math>\{A\in M_{3\times 3}({\mathbb R}):\, A^TA=I\}</math> of the group of invertible <math>3\times 3</math> matrices.
			# Prove that <math>O(3)</math> is not solvable (though note that the similarly-group <math>O(2)</math> is solvable).

Drorbn at 14:28, 28 March 2007

2007-03-28T14:28:19Z

New page

{{07-401/Navigation}}
{{In Preparation}}

===Reading===
Read chapter 32 of Gallian's book three times:
* First time as if you were reading a novel - quickly and without too much attention to detail, just to learn what the main keywords and concepts and goals are.
* Second time like you were studying for an exam on the subject - slowly and not skipping anything, verifying every little detail.
* And then a third time, again at a quicker pace, to remind yourself of the bigger picture all those little details are there to paint.

===Doing===
Solve problems ?? in Chapter 32 of Gallian's book but submit only the solutions of the problems marked with a sharp (#).

===Due Date===
This assignment is due in class on Wednesday April 4, 2007.