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
X/132+21/126-35/2000-40/1650=0.00238(X+96)
(27.776+x)×2.95=55.552+76.128-x
(27.776+x)×2.75=55.552+76.128-x
(27.776+x)×2.55=55.552+76.128-x
(27.776+x)×2.25=55.552+76.128-x
(27.776+x)×2.35=55.552+76.128-x
(27.776+x)×2.35=55.552+76.128-x
(27.776+x)×2.15=55.552+76.128-x
y^2+(24-2y)^2=169
1.1(1.2-x)=1.2+x
x + 1 = 1
3x/4+675/(576x)=51/24
3x/4+675/576x=51/24
835*x=765*(40-x)
e^(x)*((1)^2 + 1*(2-ln(1+1)+(1-ln(1+1)))=(x^2)*(1+1)-2*x*(1+1)^2
e^(x)*((0)^2 + 0*(2-ln(0+1)+(1-ln(0+1)))=(x^2)*(1+0)-2*x*(1+0)^2
2*x - (x^2) * (1 - 2*(e^(-x)/(1+2+e^(-x))))+1
2*x - (x^2) * (1 - 2*(e^(-x)/(1+1+e^(-x))))+1
2*x - (x^2) * (1 - 2*(e^(-x)/(1+0+e^(-x))))+1
2*x - (x^2) * (1 - 2*(e^(-x)/(1+0+e^(-x))))+ln(0-1)
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