Mathematics
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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    X+X*0.03=768
    180833-152.507*(1100+273.15)+8.314*(1100+273.15)ln(([(100/x)-1]^1)*1^1 )= 0
    180833-152.507*(1000+273.15)+8.314*(1000+273.15)ln(([(100/x)-1]^1)*1^1 )= 0
    180833-152.507*(1000+273.15)+8.314*(1000+273.15)ln(([(100/x)-1]^1)*0.1^1 )= 0
    180833-152.507*(1000+273.15)+8.314*(1000+273.15)ln(([(100/x)-1]^1)*0.01^1 )= 0
    50/3.14=120/(1.675+1.675*(1+12x)^(-1/2))^(-1/2)
    180833-152.507*(900+273.15)+8.314*(900+273.15)ln(([(100/x)-1]^1)*0.01^1 )= 0
    180833-152.507*(900+273.15)+8.314*(900+273.15)ln(([(100/x)-1]^1)*0.1^1 )= 0
    180833-152.507*(900+273.15)+8.314*(900+273.15)ln(([(100/x)-1]^1)*1^1 )= 0
    t^(2)-208t+132=0
    2x^2-7x-4=0
    180833-152.507*(800+273.15)+8.314*(800+273.15)ln(([(100/x)-1]^1)*1^1 )= 0
    50=120*x
    180833-152.507*(800+273.15)+8.314*(800+273.15)ln(([(100/x)-1]^1)*0.1^1 )= 0
    180833-152.507*(800+273.15)+8.314*(800+273.15)ln(([(100/x)-1]^1)*0.01^1 )= 0
    180833-152.507*(700+273.15)+8.314*(700+273.15)ln(([(100/x)-1]^1)*0.01^1 )= 0
    w/(4-w^2)=0.839
    180833-152.507*(700+273.15)+8.314*(700+273.15)ln(([(100/x)-1]^1)*0.1^1 )= 0
    180833-152.507*(700+273.15)+8.314*(700+273.15)ln(([(100/x)-1]^1)*1^1 )= 0
    53.13*(1+i)^5=((1-((1+i)/12)^(-60))/(i/12))

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