Ways to choose 2 girls 3C2 = 3
Ways to choose 2 boys 3C2 = 3
Total number of ways to select 4 children = 6C4 = 15
(3*3)/15
=9/15
=3/5
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QUESTION 1 (NOV.24TH)
Source: Beat The GMAT — Problem Solving |
the possibility of selecting 4 members has three options
3G+ 1B, 2G+2B , 3B+1G
to find the probabilty of 2G+2B = 1 - [(3G+1B) + (3B+1G)]
3G+1B = 3/6 x 2/5 x 1/4 x 3/3 = 1/20
3B+1G = 1/20
hence, 2G+2B = 1- (2/20) => 1- 1/10 => 9/10
3G+ 1B, 2G+2B , 3B+1G
to find the probabilty of 2G+2B = 1 - [(3G+1B) + (3B+1G)]
3G+1B = 3/6 x 2/5 x 1/4 x 3/3 = 1/20
3B+1G = 1/20
hence, 2G+2B = 1- (2/20) => 1- 1/10 => 9/10
Hey the answer supposed to be 53 
LGTCH
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