mathematica怎么求解方程组Reduce[{s1^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]])^2 + (r Sin[\[Alpha]] \Cos[\[Beta]] + d/2)^2 + (h - r Cos[\[Alpha]])^2,s2^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]] - l)^2 + (r Sin[\[Alpha]] Cos[\[Beta]] - d/2)^2 + (h -

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mathematica怎么求解方程组Reduce[{s1^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]])^2 + (r Sin[\[Alpha]] \Cos[\[Beta]] + d/2)^2 + (h - r Cos[\[Alpha]])^2,s2^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]] - l)^2 + (r Sin[\[Alpha]] Cos[\[Beta]] - d/2)^2 + (h -
mathematica怎么求解方程组
Reduce[{s1^2 == (x +
r Sin[\[Alpha]] Sin[\[Beta]])^2 + (r Sin[\[Alpha]] \
Cos[\[Beta]] + d/2)^2 + (h - r Cos[\[Alpha]])^2,
s2^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]] -
l)^2 + (r Sin[\[Alpha]] Cos[\[Beta]] - d/2)^2 + (h -
r Cos[\[Alpha]])^2,0 < \[Alpha] < Pi/2,
0 < \[Beta] < Pi/2},{\[Alpha],\[Beta]}]
用 mathematica 始终在运行啊

mathematica怎么求解方程组Reduce[{s1^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]])^2 + (r Sin[\[Alpha]] \Cos[\[Beta]] + d/2)^2 + (h - r Cos[\[Alpha]])^2,s2^2 == (x + r Sin[\[Alpha]] Sin[\[Beta]] - l)^2 + (r Sin[\[Alpha]] Cos[\[Beta]] - d/2)^2 + (h -
解析解太复杂,无法求出啊.只能将未知数的实际值代入方程,求得数值解.