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Old November 1st, 2014, 12:03 PM
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Join Date: Nov 2011
Default Re: 2nd PUC Mathematics Model paper

You need 2nd UC Mathematics Model question paper, here I am giving:

Give an example of a relation which is symmetric and transitive but not reflexive.

Define a diagonal matrix.

Define optimal solution in linear programming problem. 10. An urn contains 5 red and 2 black balls. Two balls are randomly selected. Let X represents the number of black balls, what are the possible values of X?

A die is thrown. If E is the event ‘the number appearing is a multiple of 3’ and F is the event ‘ the number appearing is even’, then find whether E and F are independent?







For detailed paper here is attachment:
Attached Files Available for Download
File Type: pdf 2nd PUC Maths paper.pdf (1.30 MB, 31 views)
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