1
1.令y=0,x=1,解得f(1)=0,f(x/y)=f(x)+f(1/y),令x=y,则f(1)=f(y)+f(1/y),所以-f(y)=f(1/y),所以原式得证
2.f(a)-f(a-1)>2,即f(a/(a-1))>2,2=f(3)+f(3)=f(9),所以a/(a-1)>9,所以1
1
1.令y=0,x=1,解得f(1)=0,f(x/y)=f(x)+f(1/y),令x=y,则f(1)=f(y)+f(1/y),所以-f(y)=f(1/y),所以原式得证
2.f(a)-f(a-1)>2,即f(a/(a-1))>2,2=f(3)+f(3)=f(9),所以a/(a-1)>9,所以1