A popular history of ancient mathematics, dealing with the mathematics of ancient Egypt and Babylonia.

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Benjamin Banneker solved some trigonometry problems in his extant notebooks. One of them is discussed here. The authors have also discovered the probable source of Banneker's trigonometry table.

A report on an Australian teacher's use of material from the Rhind Papyrus.

After completing this assignment on Simon Stevin's treatment of decimal fractions in his 1585 De Thiende, the author's preservice mathematics teachers understood why our usual procedure for multiplying such fractions works.

In a square box that contains 1000 marbles, how many will it take to reach across the bottom of the box in a straight row?

A fellow said that when he counted his nuts by twos, threes, fours, fives and sixes, there was still one left over; but when he counted them by sevens they came out even. How many did he have?

Illustration of a counting board in Strasbourg

Two cog-wheels, one having 26 cogs, and the other 20 cogs, run together. In how many revolutions of the larger wheel will the smaller gain in 12 revolutions?

I am a brazen lion; my spouts are my 2 eyes, my mouth, and the flat of my foot. My right eye fills a jar in 2 days, my left eye in 3, and my foot in 4.

After a terrible battle it is found that 70% of the soldiers have lost an eye.