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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    50 = 37.635ln(x) - 7.9579
    n^2+59n-2402
    cosx^4
    lnx/x
    5/131-0/1300-70/1650+X/126+7.8/87=0.00243(82.8+X)
    5/131-35/1300-40/1650+X/126+9.4/87=0.00243(89.5+X)
    5/131-35/1300-40/1650+X/126+9.5/87=0.00243(89.5+X)
    x^2-2x+3
    x*99.975%-113.091*100.025%=1/10
    x=151881.6*(0.83*(1-0.83^5))/(1-0.83)-414748.41
    0=x*(0.83*(1-0.83^5))/(1-0.83)-414748.41
    0=x*(0.83*(1-0.83^5))/(1-0.83)-414748.41
    0=x*(0.83*(1-0.83^5))/(1-0.83)-414748.41
    0=x*(0.83*(1-0.83^5))/(1-0.83)-417148.41
    x=151881.6*(0.83*(1-0.83^5))/(1-0.83)-417148.41
    x=(0.83(1-0.83^5))/1.67*151881.6-414748.41
    1/d+1/(d+5)+1/(d+2)=0
    414748.41=151881.6*(q*(1-q^5))/(1-q)
    d*d-8*d-52=0
    5/131-35/2000-40/1650+X/126+8/87=0.00243(88+X)

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