Puzzle 1
If at first you don't succeed: try, try, try-angle again....
Rearrange these 30-60-90 triangles so they have a line of symmetry. No cheating with overlaps.
This is an interactive version of the puzzles that appeared in Alex Bellos's 24th June column in The Guardian. They were originally suggested by Donald Bell, a former director of the National Engineering Laboratory.
Puzzle 3: solution 2 was found by n4blue, solutions 3 & 4 were found by HarryP81, and solutions 5, 6 and 7 are by "Reg" (AKA, a brute force search).
If at first you don't succeed: try, try, try-angle again....
Rearrange these 30-60-90 triangles so they have a line of symmetry. No cheating with overlaps.
In Manhattan, the closest you can get to a 30-60-90 triangle is a tetromino.
Rearrange these ones so there is a line of symmetry.
Flipping hell - and some more!
A needle in a haystack. These are tetrominos with one square deleted; they're called tetrominos.
Trominos are symmetrical so it's easy to arrange them in a symmetrical pattern. Ignore the obvious solutions. Find solutions that don't use the line symmetry of any tromino; i.e. align the trominos vertically and horizontally so that there's a vertical or horizontal symmetry.