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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    15/103+3/50+4/133.58+X/1000+(73.3-X)/1650=0.294
    15/103+3/50+4/133.58+X/500+(73.4-X)/1650=0.294
    15/103+3/50+4/133.58+X/500+(73.3-X)/1650=0.294
    15/103+3/50+4/133.58+X/1000+(73.3-X)/1650=0.294
    15/103+3/50+3/133.58+X/1000+(74.3-X)/1650=0.294
    15/103+3/50+3/133.58+X/1000+(74.3-X)/2000=0.294
    0.95/0.5x=19
    15/103+3/50+3/133.58+X/1000+(74.3-X)/1650=0.294
    350-x/0.032/9.8*arccos(0.032*9.8*100/x)=0
    15/103+3/50+6/133.58+X/1000+(71.3-X)/1650=0.294
    1.18712+(-1.56894-1.18712)/(1+(x/5.94454)^1.09817)=0
    15/103+3/50+6/133.58+X/500+(71.3-X)/1650=0.294
    0.991+(-0.991-5.60341)/(1+(x/0.29089)^1.14353)=0
    0.991+(0.991+5.60341)/(1+(x/0.29089)^1.14353)=0
    0=111+23x-x^3
    0.991+(0.991+5.60341)/(1+(x/0.29089)^1.14353)=0
    0.017770484=0.03034 + 2.592/(1+10^((1.549-X)*1.08))
    0.017770484=0.03034 + 2.592/(1+10^((1.549-X)*1.08))
    0.017770484=0.03034 + 2.592/(1+10^((1.549-X)*1.08))
    0.017770484=0.03034 + 2.592/(1+10^((1.549-X)*1.08))

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