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
(62.9*0.97-X)*0.83-X*0.02-62.9*0.5=((114*0.97-23)*0.83-23*0.02-114*0.5)*0.55
(62.9*0.97-X)*0.855*0.92-62.9*0.5=(114*0.97-23)*0.855*.92*.55-114*0.5*0.55
31.3+x-x*0.015=50
(62.9*0.97-X)*0.83-X*0.02-62.9*0.5=((114*0.97-23)*0.83-23*0.02-114*0.5)*0.55
(62.9*0.97-X)*0.83-X*0.02-62.9*0.5=((114*0.97-X)*0.83-X*0.02-114*0.5)*0.55
(62.9*0.97-X)*0.855*0.92-62.9*0.5=((114*0.97-23)*0.855-114*0.5)*0.55
x^2-x*sqrt(22+x^2)=-9
0.02507*(73-x)*x*61.2=741.1320
108x-12x²=96
sinX+tanX=1
(4/3k-2)/k+2-4/3k+√((4/3k-2)^2/k^2+(2-4/3k)^2)=12
(4/3k-2)/k+2-4/3k+√((4/3k-2)^2/k^2+(2-4/3k)^2)=0
3x/2=9/(6x+8)+3/(2x)
3x/2=9/(4x+8)+3/2x
(1000-10x)÷√x=2
(26.493+x)×2.45=26.493+69.278-x
(26.493+x)×2.65=26.493+69.278-x
(26.493+x)×2.85=26.493+69.278-x
(26.493+x)×3.05=26.493+69.278-x
(26.493+x)×3.05=26.493+70.278-x
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