problem
Triangular clock
Trinni rearanges numbers on a clock face so each adjacent pair add up to a triangle number... What number did she put where 6 would usually be?
Can you explain what is going on in these puzzling number tricks?
Follow instructions to fold sheets of A4 paper into pentagons and assemble them to form a dodecahedron. Calculate the error in the angle of the not perfectly regular pentagons you make.
Can you put the numbers 1 to 8 into the circles so that the four calculations are correct?
How does the position of the line affect the equation of the line? What can you say about the equations of parallel lines?