Tarsia Puzzle

# Screen Reader Version of Tarsia Puzzle Pieces

As this puzzle was constructed within a specifically designed software that produced only pdf files of the puzzle pieces and solutions, we have set up this page for those users reliant on screen-readers.

## Triangle designs

This puzzle involves 24 equilateral triangles with a different equation on each side. To ensure the puzzle is possible you will need to label the sides clockwise in the order of a, b and c. As these are equilateral triangles, the starting side (or 'side a') doesn't matter.

Triangle ID Side a Side b Side c
T01 $^4\sqrt256 = x + 4$ $5x = 100$ $\sqrt x = x$
T02 Blank $\sqrt49 + 10 = x$ ${3x \over 2} = 3^2$
T03 $4x = 8$ Blank $x^3 - 30 = -3$
T04 $3x = \sqrt81$ ${x \over 16} = {1 \over 2}$ ${x \over 0.5} = 44$
T05 $72 = 3x$ ${3x \over 7.5} = 6$ $5 \times 10 + 2 = 2x$
T06 $x = \sqrt4$ Blank $x^2 = \sqrt81$
T07 ${12x \over 2} = 60$ ${32 \over 4} = 2x$ Blank
T08 Blank $-x = x - 2$ $-11 + x = 9 - x$
T09 $3x = 27$ $10 + x = 25$ $x + 1 = 7 \times 3$
T10 $3x - 4x = -17$ $2x =4^2$ ${x \over 3} = ^3\sqrt27$
T11 ${30 \over x} = 10$ Blank $3x = 42$
T12 Blank $\sqrt81 - x = 2$ $7x - 6 =36$
T13 $2 - x = 1$ ${x \over 13} = 2$ $x = \sqrt25$
T14 $3x^2 = 3$ Blank $7x - 2x = 10$
T15 $4x = \sqrt16$ ${4 \over 2} = x$ $3^3 = x - 2$
T16 Blank $4x + 8 = 5x$ $3x + 4 = 25$
T17 $3x + 7 =10$ ${x \over 2} = 11$ $x - 13 = 4^2$
T18 $x = \sqrt16$ $x = ^3\sqrt512$ $32 = {x^2 \over 2}$
T19 ${25 \over x} = 5$ $2x + 6 = 24$ Blank
T20 $-x^2 + 72 = 36$ $\sqrt49 = x$ $5 - x = 2$
T21 Blank $3x = 18$ $\sqrt36 - x = 1$
T22 $x = 4^2 + 8$ $3x - 4x = -7$ $x + 8 = 14 - x$
T23 $x = \sqrt196$ $5x = x^2$ $x + 5 = {10 \over 2}$
T24 $3^2 = x + 1$ Blank $x = 9$