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1¡¢f(x)=2^x
     f'(x)=2^x*(Ln2)^1
      f¡®¡¯(x)=2^x*(Ln2)^2
      f¡®¡¯¡®(x)=2^x*(Ln2)^3
  .................................
       f^(n)(x)=2^x*(Ln2)^n
      2^x=f(0)+f'(0)*x+f''(0)/2!*x^2+......+f^(n)(x)/n!*x^n+......
      =1+Ln2*x+(Ln2)^2/2*x^2+(Ln2)^3/6*x^3+...+(Ln2)^n/n!*x^n+...

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V=Double Integral{[(6-x^2-y^2)-(2*x^2+2*y^2)]*dx*dy , (x,y)¡Êx^2+y^2=2}
=3*Double Integral{(2-x^2-y^2)*dx*dy , (x,y)¡Êx^2+y^2=2}
=3*Double Integral{(2-r^2)*r*dr*d¦È, 0¡Ür¡Üsqrt(2), 0¡Ü¦È¡Ü2*¦Ð}
=3*2*¦Ð*Integral{(2-r^2)*r*dr, 0,sqrt(2)}
=6*¦Ð*{[sqrt(2)]^2-1/4*[sqrt(2)]^4}
=6*¦Ð
5Â¥2015-06-02 15:30:49
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4Â¥: Originally posted by ²Ó²ÓÃÃ at 2015-06-02 13:48:36
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6Â¥2015-06-02 16:16:03
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ÒýÓûØÌû:
5Â¥: Originally posted by peterflyer at 2015-06-02 15:30:49
1¡¢f(x)=2^x
     f'(x)=2^x*(Ln2)^1
      f¡®¡¯(x)=2^x*(Ln2)^2
      f¡®¡¯¡®(x)=2^x*(Ln2)^3
  .................................
       f^(n)(x)=2^x*(Ln2)^n
      2^x=f(0)+f'(0)*x+f''(0)/2!*x^2+. ...

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