A function defined for all real is called self-inverse if and only if
Which of the following statements is/are true?
- I For every constant , the function is self-inverse.
- II If and are self-inverse, then the function is self-inverse.
- III Every self-inverse function is of the form for some constant .
Anone of them
BI only
CII only
DIII only
EI and II only
FI and III only
GII and III only
HI, II and III