MBA
Exam
In a party 6 couples were present, 4 people are to be selected at random. Find the probability that exactly one couple is to be selected. 1) 32/33 2) 16/33 3) 35/66 4) 27/66
Read Solution (Total 2)
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- out of 6 couple select 1:6c1 =6
in remaining 5 couple (10 members), select 2:10c2..........in these 5 ways include a couple...........so 10c2-5
total ways of selecting: 12c4
so:6c1*(10c2-5)/12c4 =16/33 - 12 years agoHelpfull: Yes(0) No(0)
- 16/33
6 ways to select a couple (2 persons)
other 2 persons can be selected in 2*5C1*4C1= 2*5*4= 40 ways
Total favourable ways = 6*40=240
total possible combinations are 12C4 = 495
probability that exactly one couple is to be selected = 240/495= 16/33
- 12 years agoHelpfull: Yes(0) No(0)
MBA Other Question
given that p,q, and r are positve integers satisfying p^2 q^3 r^4=2^28 3^3. the minimum possible value of p+q+r is 1) 18 2) 36 3) 54 4) 27
Tenengineering employees from IMPERIAL Business School namely Akhil, Bahadur, Cheteshwar,Dheeraj, Eli, Fatima, Gautam, Hemant, Inder and Jai joined a Finance firm as atrainee. The firm selected some of them to go to USA and Netherland forattending two seminars on new advances in stock market, to be held in the monthof January and February 2012 respectively in such a way that at least 5 wereselected for USA and at least 5 were selected for Netherland. 1.If Akhil and Bahadur were selected for differentcountries, then what is the maximum number of trainees who were selected forUSA?(a)6(b)5(c)8(d)32. The following conditions apply:• Cheteshwar and Dheeraj were selected for both the countries.• Bahadur and Jai were not selected for the same country.• Eli and Gautam were selected for at least one country.• Hemant was selected for Netherland only.• If Inder was selected for both the countries then Eli and Fatima would also have been selected for both the countries.• Akhil was selected for any one of the two countries but not for both the countries. 1) 6 2) 5 3) 8 4) 3