me vols-de-puá posare-dom un gram de marihuán?
te vull-de-puá posare-dom un gram de marihuán.
me vols-de-puá posare-dom cent grams de celiu-çí cruasants de txocolát?
te vull-de-puá posare-dom cent grams de celiu-çí cruasants de txocolát.
sábado, 30 de mayo de 2020
viernes, 29 de mayo de 2020
englishotzok
me vols-de-teit fatzeidar a coffi?
te vull-de-teit fatzeidar a coffi.
me vols-de-teit compreidar a geteited?
te vull-de-teit compreidar a geleited.
te vull-de-teit fatzeidar a coffi.
me vols-de-teit compreidar a geteited?
te vull-de-teit compreidar a geleited.
miércoles, 27 de mayo de 2020
alma de ombligo y alma de plexo
Cuando te construyes,
tienes el alma de ombligo,
y no crees en esclavos,
porque no distingues.
Cuando te destruyes,
tienes el alma de plexo,
y crees en esclavos,
porque distingues
tienes el alma de ombligo,
y no crees en esclavos,
porque no distingues.
Cuando te destruyes,
tienes el alma de plexo,
y crees en esclavos,
porque distingues
limit integral
lim[n-->oo][ ∫ [0-->oo]-[ (1/n) ] d[x] ] = 1
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·(x/n)^{m} ] d[x] ] = (1/(m+1))
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·e^{(1/n)·x} ] d[x] ] = e+(-1)
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·( 1/( (x/n)+1 ) ) ] d[x] ] = ln(2)
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·( 1/( (x/n)+a ) ) ] d[x] ] = ln( (1/a)+1 )
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·(x/n)^{m} ] d[x] ] = (1/(m+1))
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·e^{(1/n)·x} ] d[x] ] = e+(-1)
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·( 1/( (x/n)+1 ) ) ] d[x] ] = ln(2)
lim[n-->oo][ ∫ [0-->oo]-[ (1/n)·( 1/( (x/n)+a ) ) ] d[x] ] = ln( (1/a)+1 )
martes, 26 de mayo de 2020
matrius canóniques
matriu:
(-a) (a/2) (-a)
(a/2) (a/2) (a/2)
(a/2) (-a) (a/2)
polinomi característic:
P(x) = (-1)·(x+a)·(-1)·(x+(-1)(a/2))·(-1)·(x+(-1)(a/2))+...
... (-1)·(-1)·(-a)·(a/2)·(x+a)+(-1)·(-1)·(-a)·(a/2)·(x+(-1)(a/2))+(-1)·(-1)·(a/2)·(a/2)·(x+(-1)(a/2))+...
... (a^{3}/8)+(a^{3}/2)
valor propi:
e^{(1/3)·pi·i}·a·(1/4)^{(1/3)}
ker de base canónica
( (-a)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·x+(a/2)·y+(-a)·z = 0
(a/2)·x+( (a/2)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·y+(a/2)·z = 0
(a/2)·x+(-a)·y+( (a/2)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·z = 0
(-a) (a/2) (-a)
(a/2) (a/2) (a/2)
(a/2) (-a) (a/2)
polinomi característic:
P(x) = (-1)·(x+a)·(-1)·(x+(-1)(a/2))·(-1)·(x+(-1)(a/2))+...
... (-1)·(-1)·(-a)·(a/2)·(x+a)+(-1)·(-1)·(-a)·(a/2)·(x+(-1)(a/2))+(-1)·(-1)·(a/2)·(a/2)·(x+(-1)(a/2))+...
... (a^{3}/8)+(a^{3}/2)
valor propi:
e^{(1/3)·pi·i}·a·(1/4)^{(1/3)}
ker de base canónica
( (-a)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·x+(a/2)·y+(-a)·z = 0
(a/2)·x+( (a/2)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·y+(a/2)·z = 0
(a/2)·x+(-a)·y+( (a/2)+(-1)·e^{(1/3)·pi·i}·a·(1/4)^{(1/3)} )·z = 0
lunes, 25 de mayo de 2020
matrius canóniques
matriu:
a c
b (-a)
polinomi característic:
P(x) = x^{2}+(-1)( a^{2}+bc )
valor propi:
( a^{2}+bc )^{(1/2)}
ker de base canónica:
( a+(-1)(a^{2}+bc)^{(1/2)} )·x+c·y = 0
b·x+( (-a)+(-1)(a^{2}+bc)^{(1/2)} )·y = 0
ker cíclic de base canónica:
( (-a)+(-1)(a^{2}+bc)^{(1/2)} )·x+b·y = 0
c·x+( a+(-1)(a^{2}+bc)^{(1/2)} )·y = 0
base canónica cíclica:
< cb·( a+(a^{2}+bc)^{(1/2)} ),cb^{2} >
< cb^{2},cb·( a+(a^{2}+bc)^{(1/2)} ) >
matrius canóniques
matriu:
a b
b (-a)
polinomi característic:
P(x) = x^{2}+(-1)( a^{2}+b^{2} )
valor propi:
( a^{2}+b^{2} )^{(1/2)}
ker de base canónica:
( a+(-1)(a^{2}+b^{2})^{(1/2)} )·x+b·y = 0
b·x+( (-a)+(-1)(a^{2}+b^{2})^{(1/2)} )·y = 0
ker cíclic de base canónica:
( (-a)+(-1)(a^{2}+b^{2})^{(1/2)} )·x+b·y = 0
b·x+( a+(-1)(a^{2}+b^{2})^{(1/2)} )·y = 0
base canónica cíclica:
< a+(a^{2}+b^{2})^{(1/2)},b >
< b,a+(a^{2}+b^{2})^{(1/2)} >
matriu canónica:
(a^{2}+b^{2})^{(1/2)} 1
0 (a^{2}+b^{2})^{(1/2)}
a b
b (-a)
polinomi característic:
P(x) = x^{2}+(-1)( a^{2}+b^{2} )
valor propi:
( a^{2}+b^{2} )^{(1/2)}
ker de base canónica:
( a+(-1)(a^{2}+b^{2})^{(1/2)} )·x+b·y = 0
b·x+( (-a)+(-1)(a^{2}+b^{2})^{(1/2)} )·y = 0
ker cíclic de base canónica:
( (-a)+(-1)(a^{2}+b^{2})^{(1/2)} )·x+b·y = 0
b·x+( a+(-1)(a^{2}+b^{2})^{(1/2)} )·y = 0
base canónica cíclica:
< a+(a^{2}+b^{2})^{(1/2)},b >
< b,a+(a^{2}+b^{2})^{(1/2)} >
matriu canónica:
(a^{2}+b^{2})^{(1/2)} 1
0 (a^{2}+b^{2})^{(1/2)}
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