| Thread | Last Post | Replies |
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| solving algebraic equations | 23 Feb 2008 16:59 GMT | 10 |
On p. 58 & 59 of Spivak's Calculus, he says "Given two distinct points (a,b) and (c,d), find the linear function f whose graph goes through (a,b) and (c,d). This amounts to saying that f(a) = b and f(c) = d. If f is to be of the form f(x) = Aa + B, then we must have:
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| Linear Algebra Question (another one) | 19 Feb 2008 20:05 GMT | 1 |
Hi, can anyone please help with this question? If a matrix has r pivot columns, how do you know that its transport also has r pivot columns? Thanks for your help
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| advance algebra equation | 18 Feb 2008 08:08 GMT | 7 |
pls po ano po solution po nito? 1: solve for g r=gs/g + s tapos dapat ang sagot niya ay g = rs/s - r 2: solve for p t=rn + mn/p tapos dapat ang sagot niya ay p = mn/t -
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| Fraction Simplification Question | 17 Feb 2008 01:17 GMT | 2 |
I have a question about simplification. How would I simplify something like (1-2x)/(1+2x) so "x" is all at the top... Basically how do I simplify this so I don't have to deal with a fraction anymore. Thanks!
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| determine whether a polygon is convex or not | 15 Feb 2008 15:33 GMT | 23 |
I'm reading ``The Haskell School of Expression'' by Paul Hudak. One exercise in the book is to determine whether a polygon is convex or not. The trouble is to figure out an algorithm. I have not had any interesting idea so far.
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| Linear Algebra (?) question | 14 Feb 2008 03:10 GMT | 2 |
Can you please help me with this math problem? The plane x - 3y - z = 12 is parallel to the plane x - 3y - z = 0. One particular point on this plane is (12, 0, 0). All points all the plane have the form (x, y, z) = (a, 0, 0,) + y(b, 1, 0) + z(c, 0, 1).
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| Where do I go with this, help? | 12 Feb 2008 22:40 GMT | 6 |
Here is the question A parabola has equation: y = ax^2 + bx + c. It passes through the origin, and the tangent at (1,0) on it makes an angle of 45 degrees with OX.
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| cannot get started on area problem | 07 Feb 2008 18:29 GMT | 4 |
I have just done 35 calculus questions of varying difficulty and solved them quite easily, but the last problem i can't get my thinking around . This is it: A rectangle PQRS is placed inside a scalene triangle ABC [ the diagram is supplied but I can't draw it;
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| Card combination problem driving me NUTS!! | 03 Feb 2008 19:31 GMT | 9 |
The questionut: How many five-card combinations of a standard playing card deck have cards from exactly two suits? The answer: 379,236. The sad thing is that after working on this problem for the last hour,
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