Mathematics
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==equ==
Unary equation
Multivariate equation
==cal==
Solution inequality
Mathematical calculation
Fractional calculation
Mathematical statistics
Resolving prime factor
Fraction and Decimal Interactions
Lenders ToolBox
==LiAl==
Determinant
Matrix multiplication
Inverse matrix
==der==
Derivative function
==img==
Function image
==que==
Q&A
current location:Solving equations online >
On line Solution of Monovariate Equation
> The history of univariate equation calculation
n(n+2)=3. 324
3141=103000*x*(1+x)^36/((1+x)^36-1)
3050=100000*x*(1+x)^36/((1+x)^36-1)
2030=70000*x*((1+x)^36)/[((1+x)^36)-1]
3141=103000*x*((1+x)^36)/[((1+x)^36)-1]
2030=70000*x*(1+x)^36/((1+x)^36-1)
2030=70000*x*(1+x)^36/((1+x)^36)
x^2+ln(-x)=0
x^3-10x^2-17x+20=0
x*3-10x*2-17x+20=0
0.997X+0.003x=969.08
x-500/x/0.13=2.5
x/0.13×2.5=x-500
(3.3-0.7+0.6×sqrt(2.4×x))/(1+sqrt(2.4×x))=1.4
0.007309926x^2+0.646709778x -0.241589556
(4×x^2)/(2-x^2)=55.3
150×(3.3-1.23×x-1.37-0.7)^2=240×(2×(1.23×x+1.37-0.6)×x-x^2)
x^2+0.052x-0.10044=0
150×(2×(3.3-0.77×x+1.17-0.7)×(3.3-x)-(3.3-x)^2)=240×(0.77×x-1.17-0.6)^2
x/(1-x)
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