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MathJax 展示步骤

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hbghlyj Posted 2023-5-6 08:10 |Read mode
\toggle 宏(产生 MathML <maction> 元素)$$
\require{action}
\def\longest{x(x+1) + 1(x+1)}
\def\click{\rlap{\enclose{roundedbox}{\small\text{下一步}}}\hphantom{\longest}}
\def\={\phantom{ {}={} }}
(x+1)^2
\toggle
  {\begin{aligned}[t]& = \click\end{aligned}}
  {\begin{aligned}[t]& = (x+1)(x+1)\\[3px]&\=\click\end{aligned}}
  {\begin{aligned}[t]& = (x+1)(x+1)\\[3px]& = x(x+1) + 1(x+1)\\&\=\click\end{aligned}}
  {\begin{aligned}[t]& = (x+1)(x+1)\\[3px]& = x(x+1) + 1(x+1)\\[3px]& = (x^2+x) + (x+1)\\[3px]&\=\click\end{aligned}}
  {\begin{aligned}[t]& = (x+1)(x+1)\\[3px]& = x(x+1) + 1(x+1)\\[3px]& = (x^2+x) + (x+1)\\[3px]& = x^2 + (x + x) + 1\\[3px]&\=\click\end{aligned}}
  {\begin{aligned}[t]& = (x+1)(x+1)\\[3px]& = x(x+1) + 1(x+1)\\[3px]& = (x^2+x) + (x+1)\\[3px]& = x^2 + (x + x) + 1\\[3px]& = x^2 + 2x + 1\end{aligned}}
\endtoggle
$$

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kuing Posted 2023-5-6 17:30
还能这样玩,腻害😃😃😃

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其实...那个按钮是假的...点击公式任意处都触发下一步  Posted 2023-5-6 17:46
点击左边的(x+1)^2不会触发,点=及右边的部分才会  Posted 2023-5-6 17:52

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