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〖1/1算式〗
    作业：求算式 8/(π^2×9.81)*(0.0292×7/(0.333)^5+4.094/(0.333)^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4) 的值.
    题型：数学计算
    解:
          8/(π^2×9.81)*(0.0292×7/(0.333)^5+4.094/(0.333)^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4)
        =8/96.820819*(0.0292×7/(0.333)^5+4.094/(0.333)^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4)
        =8/96.820819*(0.0292×7/0.333^5+4.094/(0.333)^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4)
        =8/96.820819*(0.0292×7/0.333^5+4.094/0.333^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4)
        =8/96.820819*(0.0292×7/0.333^5+4.094/0.333^4+0.0302×570/0.299^5+(1+8.392)*1/(0.299)^4)
        =8/96.820819*(0.0292×7/0.333^5+4.094/0.333^4+0.0302×570/0.299^5+9.392*1/(0.299)^4)
        =8/96.820819*(0.0292×7/0.333^5+4.094/0.333^4+0.0302×570/0.299^5+9.392*1/0.299^4)
        =8/96.820819*8761.164389
        =0.082627*8761.164389
        =723.90873
    答案:8/(π^2×9.81)*(0.0292×7/(0.333)^5+4.094/(0.333)^4+0.0302×570/(0.299)^5+(1+8.392)*1/(0.299)^4)=723.90873

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