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sin; 1-y^2=2+x

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Gráfico:

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Solución

Ha introducido [src]
sin(x) = 0
$$\sin{\left(x \right)} = 0$$
     2        
1 - y  = 2 + x
$$1 - y^{2} = x + 2$$
1 - y^2 = x + 2
Respuesta rápida
$$x_{1} = 0$$
=
$$0$$
=
0

$$y_{1} = - i$$
=
$$- i$$
=
-1*i
$$x_{2} = 0$$
=
$$0$$
=
0

$$y_{2} = i$$
=
$$i$$
=
1*i
$$x_{3} = - \pi$$
=
$$- \pi$$
=
-3.14159265358979

$$y_{3} = - \sqrt{-1 + \pi}$$
=
$$- \sqrt{-1 + \pi}$$
=
-1.46341814037882
$$x_{4} = - \pi$$
=
$$- \pi$$
=
-3.14159265358979

$$y_{4} = \sqrt{-1 + \pi}$$
=
$$\sqrt{-1 + \pi}$$
=
1.46341814037882
Respuesta numérica [src]
x1 = -6.283185307179586
y1 = 2.298518067620872
x2 = -9.42477796076938
y2 = -2.902546805956689
x3 = -3.141592653589793
y3 = -1.463418140378816
x4 = -6.283185307179586
y4 = -2.298518067620872
x5 = -9.42477796076938
y5 = 2.902546805956689
x6 = -3.141592653589793
y6 = 1.463418140378816
x6 = -3.141592653589793
y6 = 1.463418140378816