There are 2 boys and 2 girls . A committee of two is to be formed . find the probability that the contains exactly one boy and girl
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Space = { B1B2, B1B3, B1G1, B1G2, B2B3, B2G1, B2G2, B3G1, B3G2, G1G2}
a. Let A = Event of forming a committee which contains atleast one girl
A = { B1G1, B1G2, B2G1, B2G2, B3G1, B3G2, G1G2}
n(A) = 7
P(A)=n(A)=7
n(S)=10
b. Let B = Event that the committee contains one boy and one girl.
B = { B1G1, B1G2, B2G1, B2G2, B3G1, B3G2, }
∴ n(B) = 6
P(B)=n(B)=6=3
n(S)10=5
c. Let C = Event that the committee contains only boys.
C = { B1B2, B1B3, B2B3}
∴ n(C) = 3
P(C)=n(C)=3=3
n(S)=10
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