Suppose cricket team plays 8 games The chance of winning any particular game is 50 nDetermine the probability of completing

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(#M40012072) WIPRO Logical Reasoning question Keep an EYE

Suppose cricket team plays 8 games. The chance of winning any particular game is 50%.
Determine the probability of completing the season without ever having more losses than wins
during the season:
1] 70/128 2] 163/256 3] 27/122 4] 35/128: Asked In Wipro Shibu (12 years ago); Unsolved Read Solution (1); Is this Puzzle helpful? (10) (8) Submit Your Solution Mathematical Reasoning

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The difference between a two-digit number and the number obtained by interchanging the digits is 36. What is the difference between the sum and the difference of the digits of the number if the ratio between the digits of the number is 1 : 2 ?

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Latest Wipro Aptitude Question SOLUTION: Suppose cricket team plays 8 games. The chance of winning any particular game is 50%. Determine the probability of completing the season without ever having more losses than wins

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(#M40012072) WIPRO Logical Reasoning question Keep an EYE

Suppose cricket team plays 8 games. The chance of winning any particular game is 50%.
Determine the probability of completing the season without ever having more losses than wins
during the season:
1] 70/128 2] 163/256 3] 27/122 4] 35/128

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Latest Wipro Aptitude Question SOLUTION: Suppose cricket team plays 8 games. The chance of winning any particular game is 50%. Determine the probability of completing the season without ever having more losses than wins

Wipro Question Papers: Wipro Interview Experience(2) WIPRO Company Profile

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Category (28)

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Numerical Ability (924)

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(#M40012072) WIPRO Logical Reasoning question Keep an EYE

Suppose cricket team plays 8 games. The chance of winning any particular game is 50%. Determine the probability of completing the season without ever having more losses than wins during the season: 1] 70/128 2] 163/256 3] 27/122 4] 35/128

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Suppose cricket team plays 8 games. The chance of winning any particular game is 50%.
Determine the probability of completing the season without ever having more losses than wins
during the season:
1] 70/128 2] 163/256 3] 27/122 4] 35/128