LAIP2

Show that $\langle x, \alpha y\rangle = \overline{\alpha}\langle x, y\rangle$

$\langle x, \alpha y\rangle$	$= \overline{\langle \alpha y, x\rangle}$
	$= \overline{\alpha\langle y, x\rangle}$
	$= \overline{\alpha}\ \overline{\langle y, x\rangle}$
	$= \overline{\alpha}\langle x, y\rangle$