z=(y*y)/(3*x)+arcsin(x*y) la ecuación
El profesor se sorprenderá mucho al ver tu solución correcta😉
Solución
Solución detallada
Tenemos la ecuación:
z=asin(xy)+3xyycambiamos:
z=asin(xy)+3xy2Abrimos los paréntesis en el miembro derecho de la ecuación
z = y^2/3*x + asinx*y
Obtenemos la respuesta: z = y^2/(3*x) + asin(x*y)
Suma y producto de raíces
[src]
/ 2\ / / 2\ \
|y | | |y | |
re|--| |im|--| |
\x / | \x / |
------ + I*|------ + im(asin(x*y))| + re(asin(x*y))
3 \ 3 /
i3im(xy2)+im(asin(xy))+3re(xy2)+re(asin(xy))
/ 2\ / / 2\ \
|y | | |y | |
re|--| |im|--| |
\x / | \x / |
------ + I*|------ + im(asin(x*y))| + re(asin(x*y))
3 \ 3 /
i3im(xy2)+im(asin(xy))+3re(xy2)+re(asin(xy))
/ 2\ / / 2\ \
|y | | |y | |
re|--| |im|--| |
\x / | \x / |
------ + I*|------ + im(asin(x*y))| + re(asin(x*y))
3 \ 3 /
i3im(xy2)+im(asin(xy))+3re(xy2)+re(asin(xy))
/ 2\ / / 2\ \
|y | | |y | |
re|--| |im|--| |
\x / | \x / |
------ + I*|------ + im(asin(x*y))| + re(asin(x*y))
3 \ 3 /
i3im(xy2)+im(asin(xy))+3re(xy2)+re(asin(xy))
re(y^2/x)/3 + i*(im(y^2/x)/3 + im(asin(x*y))) + re(asin(x*y))
/ 2\ / / 2\ \
|y | | |y | |
re|--| |im|--| |
\x / | \x / |
z1 = ------ + I*|------ + im(asin(x*y))| + re(asin(x*y))
3 \ 3 /
z1=i3im(xy2)+im(asin(xy))+3re(xy2)+re(asin(xy))
z1 = i*(im(y^2/x)/3 + im(asin(x*y))) + re(y^2/x)/3 + re(asin(x*y))