Answer:
Option 2 is right
(1/2,1)
Explanation:
Given is a function with graph as
![y=log_{(1)/(2) } x](https://img.qammunity.org/2019/formulas/mathematics/high-school/4zfhrgj3b3z8lx4r0ce0hj1u3ouw4xbz47.png)
Here 1/2 is the base
We find that when x=1, log x =0 and hence (1,1/2) does not lie on this graph
(1/2,1)
When x =1/2, f(x) = log of a number to its own base =1
Thus (1/2,1) satisfies this equation and hence lies on the graph
(0,1) is not right because log x is not defined and not finite.
So only option 2 is right