通过对 0 处的函数求导,我在 Sage 中得到了以下方程。
(b - f(0))*(c - f(0))*D[0](f)(0) - 1 == 0
如何制作鼠尾草
代入 f(0) = b+c
简化并求解 D[0](f)(0)?
我试过了
equation = (b - f(0))*(c - f(0))*D[0](f)(0) - 1 == 0
new_equation = equation.subs({f(0): b+c})
solve(new_equation, D[0](f)(0))
我收到以下错误
Substitution using function-call syntax and unnamed arguments has been removed. You can use named arguments instead, like EXPR(x=..., y=...)
无论是SageMath 10.2还是SageMath 10.4,输入以下内容
b, c = SR.var('b, c')
f = function('f')
equation = (b - f(0))*(c - f(0))*D[0](f)(0) - 1 == 0
new_equation = equation.subs({f(0): b + c})
solve(new_equation, D[0](f)(0))
给出以下输出
[D[0](f)(0) == 1/(b*c)]
您在使用哪个版本的 SageMath 时遇到问题?