Mirror, Mirror Puzzle
The Puzzle:
 | If you continue shading the squares so that the two dotted lines become lines of symmetry (mirror lines) of the completed diagram, how many squares will be left unshaded? |
If you continue shading the squares so that the two lines become mirror lines, we get this:
(Note: I have shaded the new squares differently just so that you can see where they go.)
The number of squares left is then 9.
Score Board
| Total | |
| Attended | 0 |
| Correct | 0 |
| Incorrect | 0 |
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Starter Puzzles
- eating-pies
- the-holiday-headscratcher
- the-end-of-year-party
- the-dual-cabbage-way
- sum-things-missing
- sticker-bility
- santa-has-a bad-code
- placing-sheets
- order-order
- mirror-mirror
- it-must-be-matchic
- hilda-the-builder
- fund-raising-fun
- four-children
- 12-days-of-christmas
- easter-eggs-eggsactly
- do-not-pay-any-less-mrs-mess
- count-the-shapes
- christmas-pudding
- catastrophe
- calendar-confusion
- blockslide
- birthday-smarties
- and-mint-sauce
- ancestrally-speaking
- alphabet-spaghetti
- alphabet-numbers
- a-brave-puzzle