Mathematics
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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    168.9541-0.102379x=164.2728+(x-11.2)/4
    x^4-10x^3+32x^2-35x+7=0
    (3500-50a)*240(1+a/50)+3000*(1-a/40)*360(1+a/30)=1944000
    8842*330+500*(1300-x) = (128*x/(1300-x)+(x-60)*128/(1300-x))/2*60*1400+0.5*100*128*x*x/(1300-x)
    a-sin(a)*cos(a)=0.0785
    164.4192-0.08276x=162.5856+(x-11.2)/4
    164.4192+0.08276x=161.8656+(x-11.2)/4
    (3500-20a)*240(1+a%)+3000{1-(a/2)%}*360*{1+{2/9*a+20)%}=2067600
    (3500-20a)*240(1+a%)+3000{1-(a/2)%}*360*{1+{2/9+20)%}=2067600
    a-sin(a)*cos(a)=0.0942
    (3500-20a)*240(1-a%)+3000{1-(a*2)%}*360*{1+{2/9+20)%}=2067600
    0.0029*x^2-0.0757*x-41.83+0.0008*x^2-2*10^(-15)*x + 6*10^(-14)=0
    10449*330+500*(1100-x)=(128*x/(1100-x)+(x-60)*128/(1100-x))/2*60*1400+0.5*100*128*x*x/(1100-x)
    xx-2x-1=0
    xx-2x=0
    9646*330+500*(1100-x)=(128*x/(1100-x)+(x-60)*128/(1100-x))/2*1400*60+0.5*128*x/(1100-x)*x*100
    x/10800000+(7/6)x/840000=600
    (X—50)X3+(X—50+X)x6=2100
    a-sin(a)*cos(a)=0.785
    (30+7m)*180*{1.8*(1-0.1m)}+{80-(30+7m)}*120{1.5*(1-0.05m)}=18720

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