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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    150*27.5x/(x+0.126)*150*(1-0.00205/3x)=360*157+200*157*(1.449-35x)/150-0.0018*200*157+240000*0.0126*50*0.167*3
    1/(x+1)+1/(x+8)=1/(x+2)+1/(x+4)
    150*27.5x*(1-0.00205/3/0.0032)=360*157+200*157*0.0032*(115/x-1)-200*157*0.0018+240000*0.0032*50*0.167*3*(150/x-1)
    150*27.5x*(1-0.00205/3*0.0032)=360*157+200*157*0.0032*(115/x-1)-200*157*0.0018+240000*0.0032*50*0.167*3*(150/x-1)
    150*27.5x*(1-0.00205/3*0.0032)=360*157+200*157*0.0032*(115/x-1)-200*157*0.0018+240000*0.0032*50*0.167*3*(150/x-1)
    xxx-2x-2=0
    n/sinn=57.41037
    n/sinn=57.4
    n/sinn=114
    10000/90*(x+17.921)+(150-10000/90)*x=20000
    (149+217)/31*x+279/31*(x+15)+124/31(x+30)=1549
    (X+300):(3X-300)=1:2
    100-(x/5.44)*100=0.399
    x^2+x-2=0
    (2.77+x)/x=21
    (20-x)(300+20x)=3000
    (x+1)^10+(x+1)^9+(x+1)^8=3.8290
    (2.77+x)/x=18
    1.0×14.3×250×125=360×X
    180×10^6=1.0×14.3×250×x(465-1/2×x)

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