gwzhenen coment or coment

yesterday, I vazher stoat-banat to maket-kazhing matematiken.

yesterday, I vazher stoat-banat ket to maket-kazhing matematiken.

yesterday, I wemse making matematiken.

yesterday, I wemse not making matematiken.

I ame making [o] I wemse making [o] I humse making [o] I fumse making

yu its making [o] yu wots making [o] yu hets making [o] yu futs making

he is making [o] he wos making [o] he hes making [o] he fus making

she is making [o] she wos making [o] she hes making [o] she fus making

wies somitch [o] wies foremitch [o] wies husemitch [o] wies fosemitch

yues sowitch [o] yues forewitch [o] yues husewitch [o] yues fosewitch

hies are making [o] hies werse making [o] hies hurse making [o] hies furse making

shies are making [o] shies werse making [o] shies hurse making [o] shies furse making

singletons

x = y <==> {...(n)...{x}...(n)...} = {...(n)...{y}...(n)...}

x = y <==> }...(-n)...}x{...(-n)...{ = }...(-n)...}y{...(-n)...{

x = y

{...(n)...{x}...(n)...} = {...(n)...{y}...(n)...}

}...(-n)...}{...(n)...{x}...(n)...}{...(-n)...{ = }...(-n)...}{...(n)...{y}...(n)...}{...(-n)...{

x = y

x = y

}...(-n)...}x{...(-n)...{ = }...(-n)...}y{...(-n)...{

{...(n)...{}...(-n)...}x{...(-n)...{}...(n)...} = {...(n)...{}...(-n)...}y{...(-n)...{}...(n)...}

x = y

quintica polinomi y serie exponencial

x^{5}+ax^{3}+(a^{2}/5)·x+c = 0

u^{5}+v^{5} = c

5uv( u^{3}+v^{3} ) = a·( u^{3}+v^{3} )

10·(uv)^{2}( u+v ) = (2a)·uv·(u+v)

a·uv(u+v) = (a^{2}/5)·(u+v)

x^{5}+5x^{3}+5x+c = 0

x^{5}+10x^{3}+20x+c = 0

f(x) = f(a)+c_{1}·(e^{x}+(-1)·e^{a})+c_{2}·(e^{x}+(-1)·e^{a})^{2}+...

... c_{n}·(e^{x}+(-1)·e^{a})^{n}+...

d_{x}[f(a)] = c_{1}·e^{a}

c_{1} = d_{x}[f(a)]·e^{(-a)}

d_{xx}^{2}[f(a)] = c_{1}·e^{a}+c_{2}e^{2a}

c_{2} = ( d_{xx}^{2}[f(a)]+(-1)·d_{x}[f(a)] )·e^{(-2)a} 

d_{xxx}^{3}[f(a)] = c_{1}e^{a}+c_{2}e^{2a}+c_{3}e^{3a}

c_{3} = ( d_{xxx}^{3}[f(a)]+(-1)·d_{xx}^{2}[f(a)] )·e^{(-3)a}

e^{x} = e^{a}+(e^{x}+(-1)·e^{a})

e^{(-x)} = ( 2+(-1)·e^{x} )+2·sum[ k = 2 --> oo ][ (-1)^{k}·(e^{x}+(-1))^{k} ]

cosh(x) = 1+sum[ k = 2 --> oo ][ (-1)^{k}·(e^{x}+(-1))^{k} ]

sinh(x) = ( e^{x}+(-1) )+(-1)·sum[ k = 2 --> oo ][ (-1)^{k}·(e^{x}+(-1))^{k} ]

espectroescopia tecnologia industrial

hf = a_{3}·(4/3)·pi·R^{3}+pi·RhP

hf = a_{3}·(4/3)·pi·(u+v)^{3}+pi·(u+v)hP

hf = a_{3}·(4/3)·pi·(u^{3}+3uv(u+v)+v^{3})+pi·(u+v)hP

hf = a_{3}·(4/3)·pi·(u^{3}+3uv(u+v)+v^{3})+pi·(u+v)hP

uv = ((hP)/a_{3})·(1/4)

(uv)^{3} = ((hP)/a_{3})^{3}·(1/64)

hf·u^{3} = a_{3}·(4/3)·pi·u^{6}+(1/3)·pi·(1/16)·( (hP)^{3}/(a_{3})^{2} )

u^{3} = ...

... ((1/2)·(1/(pi·a_{3}))·(3/4)·(hf+((hf)^{2}+(1/9)·pi^{2}·((hP)^{3}/a_{3}))^{(1/2)}))

v^{3} = ...

... ((1/2)·(1/(pi·a_{3}))·(3/4)·(hf+(-1)·((hf)^{2}+(1/9)·pi^{2}·(h^{3}/a_{3}))^{(1/2)}))

álgebra lineal

[Ab][ b != 0 ] ==>

( <a,b>,<b,c> )[o]( ( 1/det(A) )·( <c,(-b)>,<(-b),a> ) ) = ...

... ( <1,( ((-1)·ab·0)/det(A) )>,<( (bc·0)/det(A) ),1> )

( ( 1/det(A) )·( <c,(-b)>,<(-b),a> ) )[o]( <a,b>,<b,c> ) = ...

... ( <1,( (bc·0)/det(A) )>,<( ((-1)·ab·0)/det(A) ),1> )

( <a,0>,<0,c> )[o]( ( 1/det(A) )·( <c,0>,<0,a> ) ) = ...

... ( <1,( ((2a)·0)/det(A) )>,<( ((2c)·0)/det(A) ),1> )

( ( 1/det(A) )·( <c,0>,<0,a> ) )[o]( <a,0>,<0,c> ) = ...

... ( <1,( ((2c)·0)/det(A) )>,<( ((2a)·0)/det(A) ),1> )

( <x,b,b>,<b,y,b>,<b,b,z> )[o] ...

... ( ( 1/det(A) )·( <yz+(-1)·b^{2},b^{2}+(-1)·bz,b^{2}+(-1)·by> ) ) = ...

... ( <1,a·0,c·0> )

caos

Seguir voces de la mente <==> ...

... Seguir un Guardián de secretos de Slanesh.

Creyer que te ataca un hombre en la alma <==> ...

... No creyer que te ataca un Devorador de Almas de Khorne.

Apestar lo sexo <==> ...

... Follar con una Gran Inmundicia de Nurgle.

No creyer en esclavos infieles zombis <==> ...

... No creyer en un Señor de la Transformación de Zhentch.

precios recomendados

Precio recomendado:

1.25€

Bebida energética:

1.24+n = 2·(0.62)+(0.62) = 3·(0.62) = 1.86€

1.24+(n/2) = 2·(0.62)+(0.31) = 5·(0.31) = 1.55€

1.26+n = 3·(0.42)+(0.42) = 4·(0.42) = 1.68€

1.26+(n/3) = 3·(0.42)+(0.14) = 10·(0.14) = 1.40€

Precio recomendado:

1.10€

Café:

1.12+n = 2·(0.56)+(0.56) = 3·(0.56) = 1.68€

1.12+(n/2) = 2·(0.56)+(0.28) = 5·(0.28) = 1.40€

1.08+n = 3·(0.36)+(0.36) = 4·(0.36) = 1.44€

1.08+(n/3) = 3·(0.36)+(0.12) = 10·(0.12) = 1.20€

Precio recomendado:

0.55€

Refresco:

0.56+n = 2·(0.28)+(0.28) = 3·(0.28) = 0.84€

0.56+(n/2) = 2·(0.28)+(0.14) = 5·(0.14) = 0.70€

0.54+n = 3·(0.18)+(0.18) = 4·(0.18) = 0.72€

0.54+(n/3) = 3·(0.18)+(0.06) = 10·(0.06) = 0.60€