If functions , then show that f is one-one and g is onto.
Here, it is given:
It’s clear here that the function ‘g’ is inverse of ‘f’.
So, ‘f’ has to be both one-one as well as onto.
As a result, ‘g’ is both one-one and onto.
Create Your Account
To keep connected with us please login with your personal information by phone
Dont't have an account? Register Now