因为[xf(x)]'=f(x)+xf(x)'<0,当a>b,af(a)f(b)/f(a)>a/b>1,bf(a)f(b)/f(a)>b/a,b/a<1,当然成立。选B.
因为[xf(x)]'=f(x)+xf(x)'<0是减函数,所以当a>b时af(a)
(f(x)/x)'=[f'(x)x-f(x)]/x^2=[xf'(x)+f(x)-2f(x)]/x^2<0 即f(x)/x递减选B