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Forum: General Questions - University/Tertiary
Welcome to the General Questions - University/Tertiary forum!
Questions from any subject, at the university/tertiary/4-year college level.
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of 237 (1181 items)
Orthogonality
by
zee
on 2009-11-23 17:26:18
Find all vectors in R^3 that are orthogonal to ( 1 , 1 , 1) and ( 1, -1, 0 ). Produce an orthonormal basis from these vectors (mutually orthogonal unit vectors). Thanks for any feedback.
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Re: Orthogonality
by pahio
on 2009-11-23 19:09:25
Re: Orthogonality
by zee
on 2009-11-24 14:00:42
Re: Orthogonality
by darkgently
on 2009-11-24 15:01:49
Re: Orthogonality
by zee
on 2009-11-25 03:15:20
Article in Mathworld
by
curious
on 2009-11-22 20:03:11
I was reading an article in Wolfram Mathworld about second order differential equations.
Here is the link:
http://mathworld.wolfram.com/Second-OrderOrdinaryDifferentialEquation.html
The author tries to transform (9) into constant coefficients by doing the wierd substitution z=y(x). Note that (d^2 y)/(dz^2) = 0 and dy/dz = 1, adn eq (14) becomes and ALGEBRAIC equation with solution y = -A/B.
Does this mean that there is something wrong?? It seems that the explanation is weak.. What do you think?
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Re: Article in Mathworld
by darkgently
on 2009-11-23 01:23:52
Re: Article in Mathworld
by perucho
on 2009-11-24 18:29:39
Special Riccati Equation
by
curious
on 2009-11-20 14:09:44
I am trying to solve this 1st order special Riccati ODE:
(dy/dx) + P(x)y^2 + Q(x) = 0
Is this equation solvable in general? If yes please explain the method. If not, for what P(x) and Q(x) is it solvable?
I am also interested in P(x) and Q(x) that are sines and cosines, so I would like to know if it is solvable or not in this case?
Thanks.
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Re: Special Riccati Equation
by perucho
on 2009-11-20 21:51:58
Re: Special Riccati Equation
by curious
on 2009-11-21 12:51:22
Re: Special Riccati Equation (Correction)
by curious
on 2009-11-21 13:59:57
Re: Special Riccati Equation (Correction)
by perucho
on 2009-11-24 16:10:30
solving a trig equation
by
oeivinr
on 2009-11-20 11:14:41
hi,
I would be most grateful if somebody could help me with solving the following trig equation:
tan(t+1) = t
Thanx Oivind Reinemo
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Re: solving a trig equation
by pahio
on 2009-11-20 15:12:35
Re: solving a trig equation
by oeivinr
on 2009-11-20 16:38:47
Re: solving a trig equation
by perucho
on 2009-11-20 19:54:24
Linear Transformations
by
zee
on 2009-11-17 14:26:08
Suppose A is a linear transformation from the x-y plane to itself. Why does A^(-1) (x+y)=A^(-1)x+A^(-1)y ? If A is represented by the matrix M, explain why A^(-1) is represented by M^(-1) ? For the first part, I think the linear transformation A is satisfying the rule of linearity. Can you give me some feedback? Thanks.
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Re: Linear Transformations
by joking
on 2009-11-17 14:51:09
Re: Linear Transformations
by zee
on 2009-11-18 04:05:21
Re: Linear Transformations
by darkgently
on 2009-11-18 10:08:54
Re: Linear Transformations
by zee
on 2009-11-18 11:04:23
Re: Linear Transformations
by perucho
on 2009-11-18 14:07:54
Re: Linear Transformations
by zee
on 2009-11-18 15:30:46
Re: Linear Transformations
by perucho
on 2009-11-18 17:20:01
Re: Linear Transformations
by perucho
on 2009-11-18 17:28:37
Re: Linear Transformations
by darkgently
on 2009-11-18 10:28:26
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