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current location:Solving equations online > On line Solution of Monovariate Equation > The history of univariate equation calculation
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*257.5/x*0.35805183739485175)^0.05) = 8.99/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*268.2/x*0.35805183739485175)^0.05) = 9.69/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*249.2/x*0.35805183739485175)^0.05) = 8.99/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*170.9/x*0.35805183739485175)^0.05) = 3.87/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*239.6/x*0.35805183739485175)^0.05) = 8.29/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*257.9/x*0.35805183739485175)^0.05) = 8.97/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*292.4/x*0.35805183739485175)^0.05) = 18.44/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*238.7/x*0.35805183739485175)^0.05) = 8.09/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*251.6/x*0.35805183739485175)^0.05) = 8.94/x
    3270=V+0.0305V+577+17.31+130.8+0.0319V+11.15+172.98+87.01
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*207.4/x*0.35805183739485175)^0.05) = 10.23/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*252.3/x*0.35805183739485175)^0.05) = 9.59/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*255.4/x*0.35805183739485175)^0.05) = 9.28/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*288.3/x*0.35805183739485175)^0.05) = 16.31/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*275.9/x*0.35805183739485175)^0.05) = 9.96/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*260.9/x*0.35805183739485175)^0.05) = 9.65/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*336.4/x*0.35805183739485175)^0.05) = 21.99/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*345.3/x*0.35805183739485175)^0.05) = 23.56/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*241/x*0.35805183739485175)^0.05) =8.45/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*298.6/x*0.35805183739485175)^0.05) =15.97/x

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