Question :

In a Diffie$-$Hellman key exchange setup, Alice and Bob agreed on global$/$public parameters as follows:

A prime integer, P $=229$

A primitive root of the prime$($q$),$ g $=7$

$$

Furthermore, Alice chooses her random private key XA$=[$int $(2024+10+0447287)/2)]$ mod $227$ and Bob chooses his random private key XB $=[$int $((2024+0447287)/3)]$ mod $227$

If XA and$/$ or XB $=0/1,$ then update XA $=85$ and$/$or XB $=99$

$$Find the session key generated by$$Alice$$and$$Bob$.$