Mathematica解方程,方程如下,求未知数v.4.0737764977384675`^-6 (0.027212939999999998` + v^2/2) == $\SubsuperscriptBox[\(\[Integral]$,$0$,\$0.00277$]$\(-0.0003537282531494735`$\ \SqrtBox[\(1 - 1.8765246762994938`^6\ \*SuperscriptBo

来源：学生作业帮助网编辑：作业帮时间：2024/11/29 01:21:08

$Mathematica解方程,方程如下,求未知数v.4.0737764977384675`*^-6 (0.027212939999999998` + v^2/2) == $\*SubsuperscriptBox[\(\[Integral]$,$0$,\$0.00277$]$\(-0.0003537282531494735`$\ \*SqrtBox[\(1 - 1.8765246762994938`*^6\ \*SuperscriptBo$

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Mathematica解方程,方程如下,求未知数v.4.0737764977384675`*^-6 (0.027212939999999998` + v^2/2) == $\*SubsuperscriptBox[\(\[Integral]$,$0$,\$0.00277$]$\(-0.0003537282531494735`$\ \*SqrtBox[$1 - 1.8765246762994938`*^6\ \*SuperscriptBo
Mathematica解方程,方程如下,求未知数v.
4.0737764977384675`*^-6 (0.027212939999999998` + v^2/2) == \(
\*SubsuperscriptBox[\(\[Integral]$,$0$,\
$0.00277$]$\(-0.0003537282531494735`$\
\*SqrtBox[$1 - 1.8765246762994938`*^6\
\*SuperscriptBox[\((\(-0.00073`$ + $(1 -
170.75854741395668`\ x)$\ x)\),$2$]\)]\ Sin[
ArcCos[1369.8630136986303`\ $(\(-0.00073`$ + $(1 -
170.75854741395668`\ x)$\ x)\)] +
\*FractionBox[$1$,$180$]\ \[Pi]\
\*SuperscriptBox[$(2.187876863322191`\ v\ \((1 -
720.980533525595`\ x + 129953.23243071287`\
\*SuperscriptBox[\(x$,$2$])\) +
\*SuperscriptBox[$ArcCos[
0.006283143965559066` -
0.10493594398340247`\ ArcSinh[
500\ vc\ \((1 - 720.980533525595`\ x +
129953.23243071287`\
\*SuperscriptBox[\(x$,$2$])\)]]\),$3$])\),$1/
3$]] \[DifferentialD]x\)\)
不好意思,提问时方程写错了,所有的vc都是v,方程中只有一个未知数v,怎样解出v?
4.0737764977384675`*^-6 (0.027212939999999998` + v^2/2) == $
\*SubsuperscriptBox[\(\[Integral]$,$0$,\
$0.00277$]$\(-0.0003537282531494735`$\
\*SqrtBox[$1 - 1.8765246762994938`*^6\
\*SuperscriptBox[\((\(-0.00073`$ + $(1 -
170.75854741395668`\ x)$\ x)\),$2$]\)]\ Sin[
ArcCos[1369.8630136986303`\ $(\(-0.00073`$ + $(1 -
170.75854741395668`\ x)$\ x)\)] +
\*FractionBox[$1$,$180$]\ \[Pi]\
\*SuperscriptBox[$(2.187876863322191`\ v\ \((1 -
720.980533525595`\ x + 129953.23243071287`\
\*SuperscriptBox[\(x$,$2$])\) +
\*SuperscriptBox[$ArcCos[
0.006283143965559066` -
0.10493594398340247`\ ArcSinh[
500\ v\ \((1 - 720.980533525595`\ x +
129953.23243071287`\
\*SuperscriptBox[\(x$,$2$])\)]]\),$3$])\),$1/
3$]] \[DifferentialD]x\)\)

Mathematica解方程,方程如下,求未知数v.4.0737764977384675`*^-6 (0.027212939999999998` + v^2/2) == \(\*SubsuperscriptBox[\(\[Integral]\),\(0\),\\(0.00277\)]\(\(-0.0003537282531494735`\)\ \*SqrtBox[\(1 - 1.8765246762994938`*^6\ \*SuperscriptBo

Mathematica解方程,方程如下,求未知数v.4.0737764977384675`^-6 (0.027212939999999998` + v^2/2) == \(\SubsuperscriptBox[\(\[Integral]\),\(0\),\\(0.00277\)]\(\(-0.0003537282531494735`\)\ \SqrtBox[\(1 - 1.8765246762994938`^6\ \*SuperscriptBo