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
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==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
50x=1000000+(27.5+1.375)x
50x=100000+(27.5+1.375)x
50x=100000+(77.5+81.375)x
50x=10+(27.5+1.375)x
50x=10+(77.5+81.375)x
50x=300+(80+5)*50
50x=300+(80+5)*500
100x=400+(20+5)x
100x=400*(20+5)x
200=100*8-x-(20+5)*8
1000x=360000+(350+150)x
1000x=36+(350+150)x
1500x=36+(350+150)x
1500x=3600000+(350+150)x
1500x=360+(350+150)x
3.6798=(25.5755*0.8962*(x+0.1))/(1+0.8962(x+0.1))*(100-10.81-1.96)/100*1/(1+0.31*1.96)+(2.07(x+0.1))/(1.40*0.101325)
3.6798=(25.57550.8962*(x+0.1))/(1+0.8962(x+0.1))*(100-10.81-1.96)/100*1/(1+0.31*1.96)+(2.07(x+0.1))/(1.40*0.101325)
3.6798=25.5755*0.8962(x+0.1)/[1+0.8962(x+0.1)](100-0.1081-0.0196)/100*1/(1+0.31*0.0196)+2.07(x+0.1)/1.4*0.101325
3.6798=25.5755*0.8962(x+0.1)/1+[0.8962(x+0.1)](100-0.1081-0.0196)/100*1/(1+0.31*0.0196)+2.07(x+0.1)/1.4*0.101325
2500x=240+(750+370)x
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