There are 4 candies in total out of which you are drawing only
two randomly.
Thus , It is a case of event without replacement.
You have 4 choices : RED (R) , Brown (B), Yellow (Y), Green
(G).
Now, When you draw a candy for yourself then, that particular candy
is not available for your friend .
He will be left with 3 choices then .
The tree diagram for the experiment is as follows, where C1 is your
candy , C2 is for your friend .
Case 1 : When your drawn candy is RED (R) ,
your friend is left with either Brown (B) or Yellow (Y) or Green
(G) , represented as :
(R,B) (R,Y) (R,G)
Case 2 : When your drawn candy is BROWN (B) ,
your friend is left with either Red (R) or Yellow (Y) or Green (G)
, represented as :
(B,R) (B,Y) (B,G)
Case 3 : When your drawn candy is YELLOW (Y) ,
your friend is left with either Red (R) or Brown (B) or Green (G) ,
represented as :
(Y,R) (Y,B) (Y,G)
Case 4 : When your drawn candy is GREEN (G) ,
your friend is left with either Red (R) or Brown (B) or Yellow(Y) ,
represented as :
(G,R) (G,B) (G,Y)
Thus , Total Outcomes are:
(R,B) (R,Y) (R,G)
(B,R) (B,Y) (B,G)
(Y,R) (Y,B) (Y,G)
(G,R) (G,B) (G,Y)
Rest all questions are also similar.
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