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
1.3586=-2E-08x^6+9E-07x^5-2E-05x^4+0.0001x^3-0.0003x^2+0.0036x+1.3325
1.3403=-2E-08x^6+9E-07x^5-2E-05x^4+0.0001x^3-0.0003x^2+0.0036x+1.3325
1.3386=-2E-08x^6+9E-07x^5-2E-05x^4+0.0001x^3-0.0003x^2+0.0036x+1.3325
19.6x^3+248.43x^2-1990.79=0
2(1-x)(1-x)(1-x)=x(2-x)(3x-1-x2)
2(1-x)(1-x)(1-x)=x(2-x)(3x-1-x×x)
【(260+260+220)*81-x】*0.85+(32+32+8)*(63+18)=49860
(124+282)/31*x+265/31*(x+15)+106.5/31(x+30)=1208
(187+313)/31*x+234/31*(x+15)+106.5/31(x+30)=1208
(x/(2-x))/(1-x)/(1-x)*(2-x)*(2-x)=0.99
(x/(2-x))/(1-x)/(1-x)*(2-x)*(2-x)=0.099
(440*63-x)*0.85+8*63=21254.45
{(220+220+260)*81-x}*0.85+(8+18)*81=46202
(260*63-x)*0.95+8*63=13468.15
C(m-1,m-1)+C(m,m-1)+C(m+1,m-1)+C(m+2,m)=C(m+3,m)
C(m-1,m-1)+C(m,m-1)+C(m+1,m-1)=C(m+2,m)
C(m-1,m-1)+C(m-1,m)+C(m-1,m+1)=C(m,m+2)
1.6317(2x)^-0.123+168.5313(2x)^-0.154=0.1937
(16-2*x)^2+12^2=(16-x)^2
555x=1000000
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