The positive real numbers xxx and yyy satisfy log2x+log4y=4\log_2 x+\log_4 y=4log2x+log4y=4 and log2y+log4x=5\log_2 y+\log_4 x=5log2y+log4x=5. Find the value of log2(xy)\log_2(xy)log2(xy). A444B555C666D999E121212