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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(37.5) = 0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(35) = 0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(32.5) = 0
    x²-0.71x+0.0169
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(30) = 0
    1175x²+3268x-1800=0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(50) = 0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(45) = 0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(40) = 0
    2√2*(1-x)/{√x*[1+√(1-x)]}-tan(40)=0
    cos(x/2) = 4.5×π×x/1809.54
    abs(x^2-1)=(4-2*3^0.5)*(x+2)
    31x∧2-62x+30=0
    cos(x/2)=4.5×π×x/1809.54
    cos(x/2)=0.007812x
    X2+53.46x+265.4=0
    X2-26.54X+265.4=0
    12.09×x=7.97×(3.5+x)
    12.09x=7.98×(3.5+x)
    x-(-33.5%)/-17.7%-x

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