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在线解一元方程:
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     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*287.1/x*0.35805183739485175)^0.05) = 10.64/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*252.9/x*0.35805183739485175)^0.05) = 11.65/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*309.7/x*0.35805183739485175)^0.05) = 19.88/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*256.4/x*0.35805183739485175)^0.05) = 10.56/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*278.3/x*0.35805183739485175)^0.05) = 10.37/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*283.8/x*0.35805183739485175)^0.05) = 10.99/x
    4x^4-5x^2-13=0
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*261.1/x*0.35805183739485175)^0.05) = 9.61/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*254.3/x*0.35805183739485175)^0.05) = 9.08/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*279.2/x*0.35805183739485175)^0.05) = 10.11/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*334.5/x*0.35805183739485175)^0.05) = 15.94/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*247.9/x*0.35805183739485175)^0.05) = 8.58/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*301.6/x*0.35805183739485175)^0.05) = 13.79/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*306.3/x*0.35805183739485175)^0.05) = 19.19/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*317.7/x*0.35805183739485175)^0.05) = 20.84/x
     2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*272.4/x*0.35805183739485175)^0.05) = 9.95/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*272.5/x*0.35805183739485175)^0.05) = 9.97/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*251.5/x*0.35805183739485175)^0.05) = 8.55/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*267.1/x*0.35805183739485175)^0.05) = 10.33/x
    2/3*((1-1/0.05)+(3/4+1/0.05)*(1/3*268.6/x*0.35805183739485175)^0.05) = 8.92/x

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