Today's PUZZLE CLASSIC OF THE DAY
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The Volume of Which Cylinder is Bigger?
A Letter-sized sheet (8.5" x 11") is rolled into a cylinder along its long side (tall cylinder), while another - along its short side (short cylinder). Which of these two cylinders has the bigger volume?
A Unique 10-Digit Number
What makes this number unique? Drag the letters to answer.
Three Peasants, Eight Naan Breads
Two peasants, hungry on the way, decided to stop to eat. One had 5 naan breads with him, the other had 3. As soon as they were about to eat, a third peasant who had no food at all came up and asked them for permission to participate in the meal, promising to pay. They agreed. When all the naan breads were equally divided and eaten, the guest paid 8 rupees and left. How should the two peasants fairly share the money received?
Prune-Board into 4 Congruent Parts

Cut this figure into 4 congruent parts (identical in area and shape, though they can be mirrored).
Shortest Catch
The ladybug wants to reach aphid as quickly as possible. Interestingly, the marked path is not the shortest route possible. How many shortest routes the ladybug can take from its current spot?
A Child's Age
A child's age (in full years) increased by 3 years gives a number which when square rooted results in a number obtained if the child's age is decreased by 3 years. Drag the number from the image to the circle(s) to indicate the child's age.
Adding the X
What number can be added to both 170 and 30 so that the resultant sums have a ratio of 3:1?
How Old is the Youngest?
It is known total age of the family of 4 is 68. Four years ago it was 53. How old is the youngest in the family?
Lemon-Board into 6 Congruent Parts

Cut this figure into 6 congruent parts (identical in area and shape, though they can be mirrored).
S-Board into 4 Congruent Parts

Cut this figure into 4 congruent parts (identical in area and shape, though they can be mirrored).
Staircase into 5 Congruent Parts

Cut this figure into 5 congruent parts (identical in area and shape, though they can be mirrored).
Magic Circle: 1 to 19
Place the numbers from 1 through 19 in the circles so that the numbers in every 3 circles on a straight line total 30.