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Category solved model papers

Indian Constitution All 5 Modules Question Bank

Module 1

BKSKK207 – Samskruthika Kannada Solved previous years QP

BKSKK207 – Samskruthika Kannada Solved previous years QP

BKBKK207 – Balake Kannada Solved Previous Year Questions and Most Important Questions

BKSKK207 – Samskruthika Kannada Solved Most Important Questions

Draw the Hasse diagram for positive divisors of [latex]72[/latex].

Prove: Among any [latex]n + 1[/latex] numbers chosen from [latex]1[/latex] to [latex]2n[/latex], at least one pair adds up to [latex]2n + 1[/latex].

 If f:A→B, g:B→C, h:C→Df:A→B, g:B→C,  h:C→D,prove:h∘(g∘f)=(h∘g)∘fh∘(g∘f)=(h∘g)∘f

Let A = {1, 2, 3, 4, 6}. Define relation R on A:aRb Represent as a matrix, draw the digraph.

Let . Define relation on :Represent as a matrix, draw the digraph.

State the Pigeonhole Principle. Prove: Among 29 people, at least 5 share a birthday on the same weekday.

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