Self Studies

Permutations an...

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  • Question 1
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    $$12$$ people came for a carroms tournament. All were divided into pairs of $$2$$ each. After all the matches if it found that half of the selected pairs had to play three matches to decide the winner in a best of three process, how many matches have been held?
     

  • Question 2
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    If $$^{19}C_{3r} = ^{19}C_{r+3} $$, then r is equal to:

  • Question 3
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    How many alphabets need to be there in a language if one were to make $$1$$ million distinct $$3$$ digit initials using the alphabets of the language?

  • Question 4
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     After every get-together every person present shakes the hand of every other person. If there were 105 handshakes in all, how many persons were present in the party?

  • Question 5
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    $$8064$$ is resolved into all possible product of two factors. Find the number of ways in which this can be done?

  • Question 6
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    How many straight lines can be formed from $$11$$ points in a plane out of which no three points are collinear?

  • Question 7
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    A college offers $$7$$ courses in the morning and $$5$$ in the evening. Find possible number of choices with the student who want to study one course in the morning and one in the evening.

  • Question 8
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    When six fair coins are tossed simultaneously, in how many of the outcomes will at most three of the coins turn up as heads?

  • Question 9
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    The number of ways in which four letters can be selected from the word 'DEGREE' is

  • Question 10
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    If $$^{15}C_{3r} = ^{15}C_{r+3}$$, then find the value of $$r$$:

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