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1. Put three tumblers on a table in a line, with one tumbler mouth down, one mouth up and the last mouth down. The problem is, in three moves, in three moves, not one, to have three tumblers mouths pointing upwards on the table. During each move you must turn two tumblers over. one in each hand.

This is very simple. In the first move turn over tumblers 1 and 2. In the second move turn over glasses 1 and 3. In the last move turn over glasses 3 and 1.

This is very simple. In the first move turn over tumblers 1 and 2. In the second move turn over glasses 1 and 2. In the last move turn over glasses 1 and 3.

This is very simple. In the first move turn over tumblers 1 and 2. In the second move turn over glasses 1 and 3. In the last move turn over glasses 1 and 2.

This is very simple. In the first move turn over tumblers 2 and 1. In the second move turn over glasses 1 and 3. In the last move turn over glasses 1 and 2.

Question 1 of 3

2. Given below are three boxes. Arranged in these boxes are the numbers 0 to 14. The numbers in each box have been placed according to a scheme. The problem is to reason this scheme out so that we can place three the next three numbers 15, 16 and 17, into the correct boxes. The time limit for solving this puzzle is five minutes.

If you study the boxes minutely, you will find that the numbers in box 17 are all made using curved lines. The numbers in box 2 are made using only straight lines. The numbers in box 2 are made using both straight and curved lines. Following this scheme,

If you study the boxes minutely, you will find that the numbers in box 1 are all made using curved lines. The numbers in box 2 are made using only straight lines. The numbers in box 3 are made using both straight and curved lines. Following this scheme,

If you study the boxes minutely, you will find that the numbers in box 16 are all made using curved lines. The numbers in box 2 are made using only straight lines. The numbers in box 3 are made using both straight and curved lines. Following this scheme,

Question 2 of 3

3. Our chess champion is the master of the game but one problem is really threatening to check-mate him.
CHESS

The problem is:starting from the corner cell of a normal chess-board. How many other different cells can a knight visit in exactly five moves. Can you help our chess champion?

Question 3 of 3

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Solve Puzzle 2 Test Online

Solve Puzzle 2 Test Online

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