z=e^(arcsin(xy-1)) la ecuación
El profesor se sorprenderá mucho al ver tu solución correcta😉
Solución
Suma y producto de raíces
[src]
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)))
iere(asin(xy−1))sin(im(asin(xy−1)))+ere(asin(xy−1))cos(im(asin(xy−1)))
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)))
iere(asin(xy−1))sin(im(asin(xy−1)))+ere(asin(xy−1))cos(im(asin(xy−1)))
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)))
iere(asin(xy−1))sin(im(asin(xy−1)))+ere(asin(xy−1))cos(im(asin(xy−1)))
I*im(asin(-1 + x*y)) + re(asin(-1 + x*y))
e
ere(asin(xy−1))+iim(asin(xy−1))
exp(i*im(asin(-1 + x*y)) + re(asin(-1 + x*y)))
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)))
z1=iere(asin(xy−1))sin(im(asin(xy−1)))+ere(asin(xy−1))cos(im(asin(xy−1)))
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)))