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Q311 MCQ CUET-PG COMPUTER SCIENCE (MCA) Medium 4 Marks 2023 Shift-1
Discrete Mathematics → Combinatorics
Assertion A: An elevator starts with m passengers and stops at n floors (m <= n). The probability that no two passengers alight at the same floor is nPm / n^m. Reason R: If (n+1)p is an integer, say m, then P(x=r) = nCr p^r (1-p)^(n-r) is maximum when r=m or r=m-1.
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Q312 MCQ CUET-PG COMPUTER SCIENCE (MCA) Hard 4 Marks 2023 Shift-1
Discrete Mathematics → Combinatorics
A person goes in for an examination in which there are four papers with a maximum of m marks from each paper. The number of ways in which one can get 2m marks is
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Q313 MCQ CUET-PG COMPUTER SCIENCE (MCA) Hard 4 Marks 2023 Shift-1
Discrete Mathematics → Combinatorics
Statement I: The number of different number each of 6 digits that can be formed by using all the digits 1, 2, 1, 0, 2, 2 is 50. Statement II: These are 4536 possibilities of writing the four digit numbers which have all distinct digits. In the light of the above statements, choose the correct answer from the options given below:
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Q314 MCQ CUET-PG COMPUTER SCIENCE (MCA) Hard 4 Marks 2023 Shift-1
Discrete Mathematics → Combinatorics
Match List I with List II: A. No. of triangles formed using 5 points in a line and 3 points on parallel line is: I. 20; B. No. of diagonals drawn using the vertices of an octagon: II. 10; C. The no. of diagonals in a regular polygon of 100 sides is: III. 45; D. A polygon with 35 diagonals has sides: IV. 4850.
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Q315 MCQ CUET-PG COMPUTER SCIENCE (MCA) Easy 4 Marks 2023 Shift-1
Discrete Mathematics → Combinatorics
Assertion A: The number of parallelograms in a chess board is 1296. Reason R: The number of parallelograms when a set of m parallel lines is intersected by another set of n parallel lines is mC2 * nC2.
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