Today's PUZZLE CLASSIC OF THE DAY

How many triangles can you count here?

Draw two squares so that all sequoias are isolated from each other.

Divide this shape into 4 congruent parts (identical in area and shape), they may be mirrored though.

What is the next number in the sequence? Recreate it by dragging the digits into the cells.

A billiard virtuoso during his five turns pocketed 100 balls. On each turn, he pocketed six more balls than the previous turn. Can you split his victory by calculating how many balls he pocketed during each of his five turns?

Divide this shape into 4 congruent parts (identical in area and shape), they may be mirrored though.

Each letter represents a different digit, and M is not zero. Replace the letters with the respective digits to restore a valid expression.

A young woman is twice older than her brother, and twice as young as her father. In 22 years not her, but her brother will be twice as young as their father. How old is each of them now?

Divide the circle into 4 areas, of the same shape and size, each containing TWO stars.

There is quite a prompt way to calculate a total of all the numbers from 1 to 100. Can you, using only 0's and 1's, fill in the gaps in the formula to reach the total?

Cut this ice-cream-like shape into six congruent parts, each of which would contain a strawberry.

An unusual hexagon-shaped clock has been installed on a city hall tower. It happened to have an interesting feature. It is possible to rearrange its numbers in such a way that the total along each side is 17. Can you achieve this, knowing 12, 5, and 9 remain unmoved?