All-rounders in any cricket team, in theory, make good sense, in actuality, however, they are normally difficult to discover.

If a cricket team of 11 players is to be selected from 8 batsmen, 6 bowlers, 4 all-rounder and 2 wicket keepers, then Number of selection when 2 particular batsmen dont want to play when a particular bowler will play is (A) .^(17)C_10 + ^(19)C_11 (B) .^(17)C_10 + ^(19)C_11 + ^(17)C_11 (C) . ^(17)C_10 + ^(20)C_11 (D) . ^(19)C_10 + ^(19)C_11

Albela, Bob and Chulbul have to read a document of seventy eight pages and make a presentation next day. They realize that the article is difficult to understand and they would require team work to finish the assignment. Albela can read a page in 2 minutes, Bob in 3 minutes, and Chulbul in 4 minutes. If they divide the article into 3 parts so that all three of them spend the equal amount of time on the article, the number of pages that Bob should read is

We have to choose 11 players for a cricket team from 8 batman , 6 bowlers , 4 all rounders and 2 wicket keepers in the following conditions . The number of selections when almost one all rounder and one wicket keeper will play -

We have to choose 11 players for a cricket team from 8 batman , 6 bowlers , 4 all rounders and 2 wicket keepers in the following conditions . Number of selections when a particular batsman and a particular wicket keeper do not want to play together -

If a cricket team of 11 players is to be selected from 8 batsman, 6 bowlers, 4 all rounder and 2 wicket keepers, then Number of selection when 2 particular batsmen don't want to play when a particular bowler will play is