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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    200√(x*x+6)/(x√(x*x*0.01+1)√(x*x+5)) = 1
    200√(x*x+100)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    200√(x*x+4)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    200√(x*x+15)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    200√(x*x+9)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    200√(x*x+16)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    200√(x*x+36)/(x√(x*x*0.01+1)√(x*x+1)) = 1
    3x^2-4x+100=0
    200√(x*x+25)/(x√(x*x*0.01+1)√(x*x+1))=1
    (99-81)/(81-67)=(100-T)/(T-86)
    (99-83)/(83-62)=(100-T)/(T-86)
    (99-83)/(83-62)=(99-T)/(T-86)
    4x^3+15x^2+16x+6=0
    x^2-0.225x+0.04
    x^2+0.225x+0.04
    3x+5-10=257
    5*x^3+1.05x+0.275
    0.3/(x-1)-0.5/(x+2) =12
    t*(t+1)*(0.5*t+1)=25
    x^2-0.71x+0.0169

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