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==equ==
Unary equation
Multivariate equation
==cal==
Solution inequality
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Resolving prime factor
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==LiAl==
Determinant
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==der==
Derivative function
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==que==
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On line Solution of Monovariate Equation
> The history of univariate equation calculation
16=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
15=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
14=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
13=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
12=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
11=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
10=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
9=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
8=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
7=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
6=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
4=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
3=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
2=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
1=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
0=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
x^2*ln(0.4*3.777/x/1.695)/((1-x)^2)/ln(0.6*3.777/6.193/(1-x))=1
5=-5.176/0.000137^2ln[1-(0.218515x/5.176(1.595-0.000137))]-x/0.000137
979-6（6x-163）=2755-6（10x+125）
979-6（6x-169）=2755-6（10x+125）
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