总述：本次共解1题。其中
           ☆算术计算1题

〖1/1算式〗
    作业：求算式 (11*sqrt(50^2*1^2+1))/(1*sqrt(1^2+1)*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2)) 的值.
    题型：数学计算
    解:
          (11*sqrt(50^2*1^2+1))/(1*sqrt(1^2+1)*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2))
        =(11*sqrt2501)/(1*sqrt(1^2+1)*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2))
        =550.109989/(1*sqrt(1^2+1)*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2))
        =550.109989/(1*sqrt2*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2))
        =550.109989/(1*sqrt2*sqrt1.0625*sqrt(1+2500^2*1^2))
        =550.109989/(1*sqrt2*sqrt1.0625*sqrt6250001)
        =550.109989/3644.345292
        =0.150949
    答案:(11*sqrt(50^2*1^2+1))/(1*sqrt(1^2+1)*sqrt(1+1/16*1^2)*sqrt(1+2500^2*1^2))=0.150949

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