Today's PUZZLE CLASSIC OF THE DAY
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A Cube Through Cube
It is possible to cut a hole in one cube to enable another identically-sized cube to pass through it. What would be a shape of the minimal cross-section of such a hole?
17 Dots: Counting Squares
How many different squares are indicated by 4 dots marking their corners?
9 Dots: How Many Squares?
How many different squares indicated by four spots can be spotted here?
Digits' Product or Sum
What is bigger: the all digits' product or the all digits' sum?
Squares-in-Squares
It is possible to draw this shape without: a) taking your pencil off the paper; and b) going over any segment twice. Staring from any outer corner and not counting it as a turn, how many turns will be there in order to get back to the starting point?
Three Squares in One Line
It is possible to draw this shape without: a) taking your pencil off the paper; and b) going over any segment twice. Staring from the top left corner and not counting it as a turn, how many turns will be there in order to get back to the starting point?
Kite in the Sky
How many squares can you find in this shape? Select a square and click the "Count" button.
9 Weights
Of 9 identical weights, 8 are the same, while one (a counterfeit) is lighter than the others. The counterfeit can be found in two weighings on a plain balance with no markings on it. How many weights are put on both pans during the 1st weighing, and how many are put during the 2nd weighing?
Handshakes at a Meeting
At a secret meeting, everyone shakes hands exactly once with every other person present. Altogether 45 handshakes have been made. How many people attended the meeting?
Z-Board to Square
Cut this figure into 2 congruent parts (identical in area and shape), so that when re-arranged they can produce a perfect square.
Four 9s to make 100
Use four 9s to make 100. What two arithmetic operations should be used to achieve the result?
50 Coins in a Bag
There are 50 coins in a bag with a total value of $1. What are those coins?