1617-257/Homework Assignment 8 Solutions - Revision history

Sunt9751: /* Student Solutions */

2017-04-18T22:13:45Z

Student Solutions

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	[[media:1617-257-pset8.pdf\|Student2]]		[[media:1617-257-pset8.pdf\|Student2]]

			[[media:1617257 hw8.pdf\|Student]]

Stefan.divic: /* Student Solutions */

2017-03-31T04:52:24Z

Student Solutions

← Older revision		Revision as of 00:52, 31 March 2017
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			[[media:1617-257-pset8.pdf\|Student2]]

Wangy306: /* Student Solutions */

2017-01-12T04:31:41Z

Student Solutions

← Older revision		Revision as of 00:31, 12 January 2017
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	==Student Solutions==		==Student Solutions==
	[[media:1617-257-HW8-solution-wangy306.pdf\|Student1]]		[[media:1617-257-HW8-solution-wangy306.pdf\|Student1]]

			[[media:1617-257-HW8_Not_Hand_In_wangy306.pdf\|Not Hand In]]

Wangy306: /* Student Solutions */

2017-01-12T04:29:06Z

Student Solutions

← Older revision		Revision as of 00:29, 12 January 2017
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	==Student Solutions==		==Student Solutions==
			[[media:1617-257-HW8-solution-wangy306.pdf\|Student1]]

Maggie: /* Doing */

2016-11-25T21:02:29Z

Doing

← Older revision		Revision as of 17:02, 25 November 2016
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	==Doing==		==Doing==
	'''Solve''' ''all'' the problems in ~~sections~~ ~~13-14~~, but submit only your solutions of problem ~~4 in section 14 and problems 4 and 8 in section 15~~. In addition, solve and submit your solution of the following ~~problems~~:		'''Solve''' ''all'' the problems in section 12, but submit only your solutions of problem 3. In addition, solve and submit your solution of the following problem:

			<u>'''Problem A.'''</u> Let <math>Q=[0,1]^3</math> and let <math>f\colon Q\to{\mathbb R}</math> be given by <math>f(x,y,z)=1</math> if <math>x<y<z</math>, and <math>f(x,y,z)=0</math> otherwise. Compute <math>\int_Qf</math>. (This problem is merely about computations. You may assume without proof that <math>f</math> and all other functions you may encounter along the computation are integrable).
	<u>'''Problem A.'''</u> Compute the volume of the "2D ice cream cone", <math>C=\left\{(x,y)\colon \|x\|\leq y\leq 1+\sqrt{1-x^2}\right\}</math>.

	<u>'''Problem B.'''</u> Compute the volume of the "n-dimensional simplex" <math>\Delta_n=\left\{(t_1,\ldots,t_n)\colon 0\leq t_1\leq t_2\leq\ldots\leq t_n\leq 1\right\}</math>.

	[[Media:1617-257_HW8_assignment.pdf\|HW8 pdf]]		[[Media:1617-257_HW8_assignment.pdf\|HW8 pdf]]

Maggie: Created page with "{{1617-257/Navigation}} ==Doing== '''Solve''' ''all'' the problems in sections 13-14, but submit only your solutions of problem 4 in section 14 and problems 4 and 8 in sectio..."

2016-11-25T20:59:39Z

Created page with "{{1617-257/Navigation}} ==Doing== '''Solve''' ''all'' the problems in sections 13-14, but submit only your solutions of problem 4 in section 14 and problems 4 and 8 in sectio..."

New page

{{1617-257/Navigation}}

==Doing==
'''Solve''' ''all'' the problems in sections 13-14, but submit only your solutions of problem 4 in section 14 and problems 4 and 8 in section 15. In addition, solve and submit your solution of the following problems:

<u>'''Problem A.'''</u> Compute the volume of the "2D ice cream cone", <math>C=\left\{(x,y)\colon |x|\leq y\leq 1+\sqrt{1-x^2}\right\}</math>.

<u>'''Problem B.'''</u> Compute the volume of the "n-dimensional simplex" <math>\Delta_n=\left\{(t_1,\ldots,t_n)\colon 0\leq t_1\leq t_2\leq\ldots\leq t_n\leq 1\right\}</math>.

[[Media:1617-257_HW8_assignment.pdf|HW8 pdf]]

==Student Solutions==