| 18;{}\frac{}{} | |
| 1A; | |
| 1B; | |
| 1C; | |
| 1D; | |
| 1E; | |
| 1F; | |
| 20;\rm{i} | |
| 21;\rm{e} | |
| 22;\rm{\pi} | |
| 23;: | |
| 24;$ | |
| 25;? | |
| 2C;, | |
| 2D;{\small{\times{10}}} | |
| 2E;. | |
| 2F;\bar{} | |
| 30;0 | |
| 31;1 | |
| 32;2 | |
| 33;3 | |
| 34;4 | |
| 35;5 | |
| 36;6 | |
| 37;7 | |
| 38;8 | |
| 39;9 | |
| 3A;\rm{A} | |
| 3B;\rm{B} | |
| 3C;\rm{C} | |
| 3D;\rm{D} | |
| 3E;\rm{E} | |
| 3F;\rm{F} | |
| 40;{M} | |
| 41;{Ans} | |
| 42;{A} | |
| 43;{B} | |
| 44;{C} | |
| 45;{D} | |
| 46;{E} | |
| 47;{F} | |
| 48;{x} | |
| 49;{y} | |
| 4A;{PreAns} | |
| 50;\sum_{x=}^{} \left(\right) | |
| 51;\int_{}^{\ \ \ }\rm{d}x | |
| 52;\left.\frac{\rm{d}}{\rm{d}x}\left(\right)\right|_{x=} | |
| 53;\prod_{x=}^{}\left(\right) | |
| 60;\left( | |
| 61;\rm{P}\left( | |
| 62;\rm{Q}\left( | |
| 63;\rm{R}\left( | |
| 64;\rm{Not}\left( | |
| 65;\rm{Neg}\left( | |
| 66;\rm{Conjg}\left( | |
| 67;\rm{Arg}\left( | |
| 68;\left|\right| | |
| 69;\rm{Rnd}\left( | |
| 6A;\rm{Det}\left( | |
| 6B;\rm{Trn}\left( | |
| 6C;\sinh\left( | |
| 6D;\cosh\left( | |
| 6E;\tanh\left( | |
| 6F;\sinh^{-1}\left( | |
| 70;\cosh^{-1}\left( | |
| 71;\tanh^{-1}\left( | |
| 72;\rm{e}^{} | |
| 73;{10}^{} | |
| 74;\sqrt{} | |
| 75;\ln\left( | |
| 76;\sqrt[3]{} | |
| 77;\sin\left( | |
| 78;\cos\left( | |
| 79;\tan\left( | |
| 7A;\sin^{-1}\left( | |
| 7B;\cos^{-1}\left( | |
| 7C;\tan^{-1}\left( | |
| 7D;\log\left( | |
| 7E;\rm{Pol}\left( | |
| 7F;\rm{Rec}\left( | |
| 83;\rm{Int}\left( | |
| 84;\rm{Intg}\left( | |
| 85;\rm{Ref}\left( | |
| 86;\rm{Rref}\left( | |
| 87;\rm{RanInt}\sharp\left( | |
| 88;\rm{GCD}\left( | |
| 89;\rm{LCM}\left( | |
| 8A;\rm{RndFix}\left( | |
| 8F;\rm{ReP}\left( | |
| 90;\rm{ImP}\left( | |
| 91;\rm{Identity}\left( | |
| 92;\rm{UnitV}\left( | |
| 93;\rm{Angle}\left( | |
| A0;\rm{or} | |
| A1;\rm{xor} | |
| A2;\rm{xnor} | |
| A3;\rm{and} | |
| A5;= | |
| A6;+ | |
| A7;- | |
| A8;\times | |
| A9;\div | |
| AA;\div\rm{R} | |
| AB;\cdot | |
| AC;{\picture(16,16){(3,5){\line(12,12)} (3,5){\line(12,0)}}} | |
| AD;\rm{P} | |
| AE;\rm{C} | |
| B8;\hat{x} | |
| B9;\hat{y} | |
| BA;\hat{x}_{1} | |
| BB;\hat{x}_{2} | |
| C0;- | |
| C1;\rm{b} | |
| C2;\rm{o} | |
| C3;\rm{d} | |
| C4;\rm{h} | |
| C8;\frac{}{} | |
| C9;^{} | |
| CA;\sqrt[]{} | |
| D0;\right) | |
| D1;\triangleright t | |
| D2;\triangleright\rm{a+bi} | |
| D3;\triangleright\rm{r{\picture(16,16){(3,5){\line(12,12)} (3,5){\line(12,0)}}}\theta} | |
| D4;{}^{-1} | |
| D5;{}^{2} | |
| D6;{}^{3} | |
| D7;\% | |
| D8;! | |
| D9;{}^{\circ} | |
| DA;{}^{\rm{r}} | |
| DB;{}^{\rm{g}} | |
| DC;{}^{\circ} | |
| DD;\rm{E} | |
| DE;\rm{P} | |
| DF;\rm{T} | |
| E0;\rm{G} | |
| E1;\rm{M} | |
| E2;\rm{k} | |
| E3;\rm{m} | |
| E4;\rm{\mu} | |
| E5;\rm{n} | |
| E6;\rm{p} | |
| E7;\rm{f} | |
| E9;\triangleright\rm{Simp} |
The last part of the Url starts with +E- and shows the input of the calculator. After the dash there is a odd number of characters.
I scraped this from the alt attribute of the images from their website wes.casio.com
For example:
http://wes.casio.com/math/index.php?q=I-251A+U-000B000461EF+M-C10000AA00+S-000410101010100E1010B00051DA+R-0300000000000000010000000000000000000000+E-31A632
which representate 1+2 = 3
licensed under GPLv3
GNU GENERAL PUBLIC LICENSE
Version 3, 29 June 2007