If y=1xx then y2(1)=
1
-1
0
2
logy=xlog1/x=−xlogx⇒1yy1=−x⋅1x+logx⇒y1=−y1+logx
y2=−y1x+(1+logx)⋅y1=−yx−y(1+logx)2∴y(1)=1,y2(1)=−[1−1]=0