Ram, Shyam and Hari went out for a 100 km journey. Ram and Hari started the journey in Ram's car at the rate of 25 kmph, while shyam walked at 5 kmph. After sometime, Hari got off and started walking at the rate of 5kmph and Ram went back to pick up shyam. All three reached the destination simultaneously. The number of hours required for the trip was:A. 8B. 7C. 6D. 5E. 4Solve this with explanation...
Ram, Shyam and Hari went out for a 100 km journey. Ram and Hari started the journey in Ram's car at the rate of 25 kmph, while shyam walked at 5 kmph. After sometime, Hari got off and started walking at the rate of 5kmph and Ram went back to pick up shyam. All three reached the destination simultaneously. The number of hours required for the trip was:A. 8B. 7C. 6D. 5E. 4Solve this with explanation...
the point at which ram turns back and goes to collect shyam is 75kms.. so shyam wil cover 15kms in the process the distance b/w ram n shyam is 60.. after two hours ram meets shyam at 25km point while hari is at 85km point.. so from der ram, hari will both require 3 hours at their respective speed. so the total time required will be 8 hours
Ram, Shyam and Hari went out for a 100 km journey. Ram and Hari started the journey in Ram's car at the rate of 25 kmph, while shyam walked at 5 kmph. After sometime, Hari got off and started walking at the rate of 5kmph and Ram went back to pick up shyam. All three reached the destination simultaneously. The number of hours required for the trip was:A. 8B. 7C. 6D. 5E. 4Solve this with explanation...
starting point be A, end point be B. let the point where hari gets off be C, at a distance d from the A.
=> 2*[mC2 - mC1*nC1] = 66=> mC2 - m*n = 33=> m*[(m-1)/2 - n] = 11*3m can only be 11 and so n = 2.1.) No. od Participants = 13.2.) Total Games Played = 2*13C2 = 13*12 = 156.
bhai waise to answer cannot be determined hona chahiye tha .. matlab m=33 v to ho sakta tha .. and n= 15 .. but chalo yahan aisa option nhi tha .. :)
@bs0409Total Sample Space= 20C4 = 4845..Now, Ways to select 4 pairs of socks = 10C4..In each of these ways, there can be 2C1*2C1*2C1*2C1 ways to choose non-pair Individual socks..Thus, Total ways = 10C4*2^4= 3360 Ways..Thus, P(E) = 1 - P(where all non-pair socks r choosen)=> 1 - 3360/4845= 99/323...
@bs0409Total Sample Space= 20C4 = 4845..Now, Ways to select 4 pairs of socks = 10C4..In each of these ways, there can be 2C1*2C1*2C1*2C1 ways to choose non-pair Individual socks..Thus, Total ways = 10C4*2^4= 3360 Ways..Thus, P(E) = 1 - P(where all non-pair socks r choosen)=> 1 - 3360/4845= 99/323...
Another way:
Choose any sock first up./ The chance that second will not match it is 18/19.
Given that, the chance that the third will not match either is 16/18 and similarly for the 4th one it is 14/17.
So Prob of no pair is 18/19 x 16/18 x 14/17 = 224/323 which means the prob of a pair is 1 - 224/323 = 99/323. regards scrabbler
V anand and G kasparov play a series of 5 chess games. the prob that anand wins a game is 2/5 and kasparov is 3/5. there is no prob of draw . the series will be won by a person who wins 3 matches . find prob that Anand wins the series( The series ends the moment w/n any of the two wins 3 matches)
V anand and G kasparov play a series of 5 chess games. the prob that anand wins a game is 2/5 and kasparov is 3/5. there is no prob of draw . the series will be won by a person who wins 3 matches . find prob that Anand wins the series( The series ends the moment w/n any of the two wins 3 matches)
Is it 1064/3125??
case1 - winning streak :D
www = 2^3/5^3 = 8/125
case2 - 1 loss
wwwl -> arrangement possible = 4!/3! = 4 but we also need to remove the case "www" hence 3 cases
=> 2/5*2/5*2/5*3/5*3 = 72/625
case3 - 2 loss and 3 win
arrangements possible = 5!/3!*2! = 10 but we need to remove the 3 cases counted above, hence total 7 cases