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Dzielenie wielomianów, schemat blokowy

Started by Dreamer, 11 Jul 2011 14:42

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#721 Dreamer

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Posted 26 January 2019 - 15:20

$z _{1}=(1+2)\\ z _{2}=2 \cdot z _{1}+1 ^{2}\\ z _{3}=2 \cdot z _{2}+1 ^{3} \\ z _{4}=2 \cdot z _{3}+1 ^{4} \\ z _{5}=2 \cdot z _{4}+1 ^{5} \\$

Edited by Dreamer, 26 January 2019 - 18:49.

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#722 Dreamer

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Posted 26 January 2019 - 15:20

Edited by Dreamer, 26 January 2019 - 15:29.

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#723 Dreamer

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Posted 26 January 2019 - 15:22

Przykładowo tym wzorem na permutację.

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#724 Dreamer

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Posted 26 January 2019 - 15:26

$x ^{3}+$
$x ^{2} \cdot (-15)+$
$x \cdot 68+$

Edited by Dreamer, 26 January 2019 - 18:52.

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#725 Dreamer

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Posted 26 January 2019 - 15:26

$\frac{0 }{(x-3)}+$
$\frac{0}{(x+1)(x-3)}$

Edited by Dreamer, 26 January 2019 - 18:52.

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#726 Dreamer

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Posted 27 January 2019 - 18:44

$x ^{3}-15x ^{2}-68x-154$

O minusach zapomniałem.

Edited by Dreamer, 27 January 2019 - 18:44.

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#727 Dreamer

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Posted 02 February 2019 - 10:04

x5−17x4+ $\frac{x^5 - 17 x^4 + 95 x^3 - 175 x^2 - 36 x + 252}{(x+1)(x-3)}$

Edited by Dreamer, 02 February 2019 - 10:05.

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#728 Dreamer

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Posted 02 February 2019 - 10:05

$x ^{3}$
$x ^{2}(-p _{1}+(-17))$
$x(-p _{2}+(-17)p _{1}-95)$
$+p _{3}-(-17)p _{2}+95p _{1}-(-175)$

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#729 Dreamer

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Posted 02 February 2019 - 10:05

$\frac{+p _{4}-(-17)p _{3}+95p _{2}-(-175)p _{1}+(-36) }{(x-3)}$
$\frac{-1 ^{5}+1 ^{4} \cdot (-17)-1 ^{3} \cdot 95+1 ^{2} \cdot (-175)-1 ^{1} \cdot (-36)+252}{(x+1)(x-3)}$

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#730 Dreamer

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Posted 02 February 2019 - 10:06

$p _{1} =-3+1$
$(p _{1} ) \cdot (-3+ \frac{1 ^{2} }{p _{1} } )<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{2}$

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#731 Dreamer

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Posted 02 February 2019 - 10:06

$(p _{2} ) \cdot (-3+ \frac{1^{3} }{p _{2} } )<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{3}$
$(p _{3} ) \cdot (-3+ \frac{1 ^{4} }{p _{3} } )<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{4}$

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#732 Dreamer

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Posted 02 February 2019 - 10:07

$-3+1=p _{1}$
$-3 \cdot (-3+1)+1 ^{2}<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{2}$

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#733 Dreamer

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Posted 02 February 2019 - 10:07

$-3 \cdot (-3 \cdot (-3+1)+1 ^{2})+1 ^{3}<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{3}$
$-3 \cdot (-3 \cdot (-3 \cdot (-3+1)+1 ^{2})+1 ^{3})+1 ^{4}<img src='https://forum.pcfoster.pl/public/style_emoticons/default/tongue_anim.gif' class='bbc_emoticon' alt='=P' /> _{4}$

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#734 Dreamer

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Posted 02 February 2019 - 10:07

$p _{1} =-2$
$p _{2} =7$
$p _{3}= -20$
$p _{4}= 61$

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#735 Dreamer

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Posted 02 February 2019 - 10:07

$x ^{3}+$
$x ^{2} \cdot (-15)+$
$x((-7)+(-17) \cdot(-2)-95)+$

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#736 Dreamer

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Posted 02 February 2019 - 10:07

$-20+(-17) \cdot 7+95 \cdot (-2)-(-175)+$
$\frac{61-(-17)(-20)+95 \cdot 7-(-175)(-2)+(-36) }{(x-3)}+$

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#737 Dreamer

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Posted 02 February 2019 - 10:08

$\frac{-1 ^{5}+1 ^{4} \cdot (-17)-1 ^{3} \cdot 95+1 ^{2} \cdot (-175)-1 ^{1} \cdot (-36)+252}{(x+1)(x-3)}$

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#738 Dreamer

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Posted 02 February 2019 - 10:08

$x ^{3}-15x ^{2}+68x-154$

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#739 Dreamer

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Posted 22 February 2019 - 12:20

$x ^{3}-15x ^{2}-68x-154$

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#740 Dreamer

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Posted 23 June 2019 - 11:17

$Permutacja(a,b,c,d)(^{n}) =\\ \\ a _{i}\cdot ( (a+b+c+d) ^{n-1})+(b+c+d)^{n-1}+(c+d)^{n-1}+d^{n-1} )+\\ a _{i}\cdot b_{i} \cdot ( (b+c+d)^{n-2} +(c+d)^{n-2}+d^{n-2})+ \\ a_{i} \cdot b _{i}\cdot c_{i} \cdot ((c+d) ^{n-3}+d ^{n-3})+ \\ b_{j} \cdot (( b+c+d)^{n-1} +(c+d)^{n-1} +d^{n-1}) + \\ b_{j} \cdot c_{j} \cdot ((c +d)^{n-2}+d^{n-2})+\\ b_{j} \cdot c_{j} \cdot d _{j} \cdot (d ^{n-3})+\\ c_{l} \cdot ((c +d)^{n-1}+d^{n-1})+\\ c_{l} \cdot d _{l} \cdot (d ^{n-2})+\\ d_{m} \cdot (d)^{n-1}+$

Edited by Dreamer, 23 June 2019 - 18:49.

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