I am here with a historical question about maths education. I hope I have chosen the right SE as there are confusingly three that pertain to historical research into mathematics.
Any quantitative relationships where one quantity is the product of other two can be expressed by placing the symbol for the first quantity on top of the symbols of other two: $$ \genfrac{}{}{0pt}{}{M}{D \space\space V} $$ In the above $M$ stands for mass, $D$ for density, and $V$ for volume. If you cover $V$ with your finger, for example, the remaining part can be seen as $\frac{M}{D}$ and you will know that the volume of a given substance can be obtained by dividing its mass by its density. Cheat sheets of this type are many (not knowing the term, I'd tentatively call them quantities triangles): There are triangles for percentage, speed-distance-time, and capacitance.
All quantities triangles go back to that of Ohm's law proposed by Herbert M. Pilkington in 1892: $$ \genfrac{}{}{0pt}{}{E}{C \space\space R} $$
My question is: When did they start using quantities triangles for teaching arithmetic topics, especially speed and percent? I know T. Teahan proposed a percent triangle in 1979, but this may not be the earliest attestation. If there are pre-Teahan examples in other languages, they would be good to know too.