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September 25, 2025, 09:58:16 pm

Author Topic: hielly's maths thread  (Read 24900 times)  Share 

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Flaming_Arrow

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Re: hielly's linear problems!
« Reply #30 on: February 15, 2009, 03:54:38 pm »
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Flaming_Arrow

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Re: hielly's linear problems!
« Reply #31 on: February 15, 2009, 03:55:35 pm »
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omg for the first question how do you know when to use the quadratic formula. The formula just pops up.. your a genius THANKS

its when you can't factorise a equation

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cobby

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Re: hielly's linear problems!
« Reply #32 on: February 15, 2009, 04:20:18 pm »
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2008 - Economics
2009 - Maths Methods CAS
          English
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          P.E

Hielly

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Re: hielly's linear problems!
« Reply #33 on: February 18, 2009, 05:18:31 pm »
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okay this question is on matrixes
Edit- this is q.2 There are 25 seats arranged in five rows and five columns. If 0, 1 respectively are used to
indicate whether a seat is vacant or occupied, write down a matrix which represents the
situation when

If seating arrangements (as in 2) are represented by matrices, consider the matrix in which
the i, j element is 1 if i = j, but 0 if it does not equal to j . What seating arrangement does this matrix
represent?

my teacher couldn't work it out.

thanks

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Re: hielly's linear problems!
« Reply #34 on: February 18, 2009, 07:09:46 pm »
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What is the size of the matrix? I would think that description fits the identity matrix, where the diagonal from top left to bottom right is all 1s, with every other element 0.

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Re: hielly's linear problems!
« Reply #35 on: February 18, 2009, 07:48:07 pm »
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For , , so they are all 1. The rest must be zero. (Wonder if I got the Matrix LateX right lol)

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Re: hielly's linear problems!
« Reply #36 on: February 18, 2009, 10:05:40 pm »
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All the entries in the matrix are given by , where i is the row number and j the column number. It just so happens that when , you get

Hielly

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Re: hielly's linear problems!
« Reply #37 on: February 25, 2009, 07:05:47 pm »
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matrixes question a=[3  1]
                            [-2 3]

solve the system AX=K where,
K=[0]
    [1]


sorry not good with the latex thingy, i thought doing this would take up less time

thanks

Flaming_Arrow

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Re: hielly's linear problems!
« Reply #38 on: February 25, 2009, 07:23:44 pm »
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Hielly

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Re: hielly's linear problems!
« Reply #39 on: March 07, 2009, 01:16:00 pm »
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1)

so far i got up to this step



2)Are the following products, of matrices given in 1, defined?
AY, YA,XY,X^2, CI, XI

Flaming_Arrow

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Re: hielly's linear problems!
« Reply #40 on: March 07, 2009, 01:50:25 pm »
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do u mean

1)
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Flaming_Arrow

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Re: hielly's linear problems!
« Reply #41 on: March 07, 2009, 01:56:48 pm »
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what do u mean? could you type it out fully?
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Hielly

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Re: hielly's linear problems!
« Reply #42 on: March 07, 2009, 01:59:01 pm »
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1)

so far i got up to this step


Flaming_Arrow

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Re: hielly's linear problems!
« Reply #43 on: March 07, 2009, 02:02:36 pm »
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1)





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Flaming_Arrow

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Re: hielly's linear problems!
« Reply #44 on: March 07, 2009, 02:18:22 pm »
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thanks!
 find p

first i crossed multiply so
mn+mp=n-p

move n to other side

mn+mp-n=-p

dont know what to do from here















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