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| bio | website | |
|---|---|---|
| location | ||
| age | ||
| visits | member for | 1 year, 10 months |
| seen | Apr 9 at 14:23 | |
| stats | profile views | 8 |
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Feb 8 |
awarded | Scholar |
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Feb 8 |
accepted | Given a basis B, and a transition matrix from B to B', find the basis B' |
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Feb 7 |
asked | Given a basis B, and a transition matrix from B to B', find the basis B' |
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Mar 29 |
awarded | Editor |
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Mar 29 |
revised |
Proving a function is a linear transformation Clarified what the linear transformation was operating on. |
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Mar 29 |
comment |
Proving a function is a linear transformation @ArturoMagidin: Thank you - that is exactly the hint/tip I was looking for. I've only just noticed that I can edit my original question, which I will do so now. |
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Mar 29 |
comment |
Proving a function is a linear transformation It isn't actually homework - it's related to one of the exercises in my textbook. I think I'm having a conceptual problem of how the (2x+1) applies to the original p(x) (or the p(x)+q(x)), which is why I'm asking for an example. |
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Mar 29 |
comment |
Proving a function is a linear transformation Please help me out a little, I'm really trying to get my head around this conceptually. Can you explain by 'verify the (p+q), evaluated at 2x+1' means, or how I go about it. Thanks in advance for your patience |
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Mar 29 |
comment |
Proving a function is a linear transformation Could I ask 2 more points of you, what would be the result if P(x)=1 (instead of p(x)=x^2 in your example. And could you explain the processing of showing how L(p+q)=L(p)+L(q) in this instance. Thanks |
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Mar 29 |
comment |
Proving a function is a linear transformation I understand now the differenes you have shown me. Could I ask 2 more points of you. |
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Mar 29 |
asked | Proving a function is a linear transformation |
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Jul 15 |
awarded | Student |
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Jul 15 |
comment |
Is any relation that is reflexive also symmetric and also transitive? Thank you. I understand now, I think my mind got too focused in on the specific instances (only pairs of the form (x,x). |
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Jul 15 |
asked | Is any relation that is reflexive also symmetric and also transitive? |
