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- La ecuación:
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Ecuación 3x-2(3x+4)=10
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Ecuación x(x^2+2x+1)=6(x+1)
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Ecuación 4x+1=-3x+15
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Ecuación 6*3+x=72
- Expresar {x} en función de y en la ecuación:
- 7*x-1*y=0
- 2*x-15*y=-1
- -18*x-6*y=-1
- 13*x-12*y=19
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Expresiones idénticas
- z=e^(arcsin(xy- uno))
- z es igual a e en el grado (arc seno de (xy menos 1))
- z es igual a e en el grado (arc seno de (xy menos uno))
- z=e(arcsin(xy-1))
- z=earcsinxy-1
- z=e^arcsinxy-1
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Expresiones semejantes
- z=e^(arcsin(xy+1))
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Expresiones con funciones
- arcsin
- arcsin(2^(x^2))
- arcsin(x)+x*sqrt(1-x^2)=0.96
- arcsin(x^2/sqrt(3))
- arcsin(x+y/x)
- arcsin(x^2-x-1/(2^(1/2)))=arccos(x^2-x-1/(2^(1/2)))
- xy
- xy+3y-2yx+4x+c
- xy=y-1
- Xy=1+x^(2)
- xy+y=ex,
- xy-√((x^2)+1)(ln^2)=0
z=e^(arcsin(xy-1)) la ecuación
El profesor se sorprenderá mucho al ver tu solución correcta😉
Solución
Gráfica
Suma y producto de raíces
[src]
suma
re(asin(-1 + x*y)) re(asin(-1 + x*y)) cos(im(asin(-1 + x*y)))*e + I*e *sin(im(asin(-1 + x*y)))
$$i e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \sin{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)} + e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \cos{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)}$$
=
re(asin(-1 + x*y)) re(asin(-1 + x*y)) cos(im(asin(-1 + x*y)))*e + I*e *sin(im(asin(-1 + x*y)))
$$i e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \sin{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)} + e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \cos{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)}$$
producto
re(asin(-1 + x*y)) re(asin(-1 + x*y)) cos(im(asin(-1 + x*y)))*e + I*e *sin(im(asin(-1 + x*y)))
$$i e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \sin{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)} + e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \cos{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)}$$
=
I*im(asin(-1 + x*y)) + re(asin(-1 + x*y)) e
$$e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} + i \operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}}$$
exp(i*im(asin(-1 + x*y)) + re(asin(-1 + x*y)))
Respuesta rápida
[src]
re(asin(-1 + x*y)) re(asin(-1 + x*y)) z1 = cos(im(asin(-1 + x*y)))*e + I*e *sin(im(asin(-1 + x*y)))
$$z_{1} = i e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \sin{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)} + e^{\operatorname{re}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)}} \cos{\left(\operatorname{im}{\left(\operatorname{asin}{\left(x y - 1 \right)}\right)} \right)}$$
z1 = i*exp(re(asin(x*y - 1)))*sin(im(asin(x*y - 1))) + exp(re(asin(x*y - 1)))*cos(im(asin(x*y - 1)))