Mathematics
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中文
Language:English
==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
(1/3200)x=(3/8000)x
(x-180)*0.75/2400=(x-450)*0.75/2000
x^22=9.69
x*x*x+2x*x+2x-2
(m-1)(m-1)+4=m*m
(1+x)^16-(1+3x)^6+2x
1+m=√m*m+4
(125-a)(75+a)-70(75+5a)
C(x,5)+29*C(x+1,5)+60*C(x+2,5)+29*C(x+3,5)+C(x+4,5)-x^5+x-1
C(x,5)+24*C(x+1,5)+60*C(x+2,5)+24*C(x+3,5)+C(x+4,5)-x^5+x-1
C(x,5)+26*C(x+1,5)+60*C(x+2,5)+26*C(x+3,5)+C(x+4,5)-x^5+x-1
C(x,5)+26*C(x+1,5)+60*C(x+2,5)+26*C(x+3,5)+C(x+4,5)
24*(1-(1+x)^5)+1288*(1-(1+x)^4)+7*(1-(1+x)^3)+53*(1-(1+x)^2)+2048/(1-x) = 13073/(1-x)
24x^5+1288X^4+7X^3+53X^2-(3420-2048)X +(13073-3420)= 0
24x^5+1288X^4+7X^3+53X^2-(13073-2048)X +(13073-3420)= 0
24x^5+1288X^4+7^3+53X^2-(13073-2048)X +(13073-3420)= 0
24x^5+1288^4+7^3+53^2-(13073-2048)X +(13073-3420)= 0
(1+x)^5+(1+x)^4+(1+x)^3+(1+x)^2-(13073-2048)X +(13073-3420)= 0
24*(1+x)^5+1288*(1+x)^4+7*(1+x)^3+53*(1+x)^2-(13073-24)X +(13073-3420)= 0
24*(1+x)^5+1288*(1+x)^4+7*(1+x)^3+53*(1+x)^2-(3240-24)X +(13073-3420)= 0
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