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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    5sqrt(1+(13.77x)^2)/(x*sqrt(1+(0.2*x)^2)*sqrt(1+x^2)*sqrt(1+(81x)^2))=1
    5x/(0.72*sqrt(1+(0.2*0.72)^2)*sqrt(1+0.72^2))=1
    90-arctan(0.2*x)-arctan(x)=46
    5/x*sqrt(1+0.04x^2)*sqrt(1+x^2)=1/sqrt(5.8)
    20lg(5/x*sqrt(1+0.04x^2)*sqrt(1+x^2))=-10lg5.8
    x*sqrt(1+0.04x^2)*sqrt(1+x^2)=5
    x*sqrt(1+(0.2x)^2)*sqrt(1+x^2)=1
    x*sqrt(1+0.04x^2)*sqrt(1+x^2)=1
    31.6=x*sqrt(1+(x/31.6)^2)
    20(sqrt(1+(0.25x)^2))/(x*sqrt(1+(0.5x)^2)*sqrt(1+(0.04x)^2))=1
    20/(x*sqrt(1+(0.5x)^2))=1
    x=(1-x)(5-x)^10
    20lgk=21
    x*sqrt(1+x^2)*sqrt(1+(x/50)^2)=20
    90-arctan(x)-arctan(x/50)=30
    -90-arctan(x)-arctan(x/50)=-180
    90-arctan(x)-arctan(x/50)=-180
    (7-10x)(1-x)=x
    (5-10x)(1-x)=x
    19x×24=17x×30

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