MatematikaIII, Kohout 21.01.97

1)Neorientovany krivkovy integral z |y| pres krivku c
C:x^2+y^2=x
  x^2+y^2=1-z

2)Tok vektoroveho pole F=(x,1,z) plochou S
  S:x^2+y^2=4
    0<z<=3y

3)Soustava dif rovnic
  x'=3x+3z
  y'=-x+3y-z
  z'=-2x+y-2z

4)x(0)=-3
  y(0)=-5
  z(0)=0
 Laplaceovou transformaci nalezt X=X(p) a x=x(t) pro soustavu 
 z prikladu 3)