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Four objects in a set of ten objects are alike. Find the number of ways of arranging them in a circular order.
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Find n if `""^6"P"_2 = "n" ""^6"C"_2`
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Find n if `""^(2"n")"C"_3: ""^"n""C"_2` = 52:3
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Find n and r if `""^"n""P"_"r"` = 720 and `""^"n""C"_("n" - "r")` = 120
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Find the number of ways of drawing 9 balls from a bag that has 6 red balls, 5 green balls, and 7 blue balls so that 3 balls of every colour are drawn.
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There are 20 straight lines in a plane so that no two lines are parallel and no three lines are concurrent. Determine the number of points of intersection.
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There are 3 wicketkeepers and 5 bowlers among 22 cricket players. A team of 11 players is to be selected so that there is exactly one wicketkeeper and at least 4 bowlers in the team. How many different teams can be formed?
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Five students are selected from 11. How many ways can these students be selected if two specified students are not selected?
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Ten students are to be selected for a project from a class of 30 students. There are 4 students who want to be together either in the project or not in the project. Find the number of possible selections.
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A student finds 7 books of his interest, but can borrow only three books. He wants to borrow Chemistry part II book only if Chemistry Part I can also be borrowed. Find the number of ways he can choose three books that he wants to borrow.
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Find the number of ways of dividing 20 objects in three groups of sizes 8, 7, and 5.
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There are 8 doctors and 4 lawyers in a panel. Find the number of ways for selecting a team of 6 if at least one doctor must be in the team.
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Four parallel lines intersect another set of five parallel lines. Find the number of distinct parallelograms that can be formed.
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