Sesión # 6 Cálculo Integral Sumas de Riemann

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Volúmenes <strong>de</strong> revoluión > > > > > with(Stu<strong>de</strong>nt[Calculus1]): VolumeOfRevolution(x^2 + 1, x=0..1); VolumeOfRevolution(x^10 + 1, x^2 + 1, x=0..1, distancefromaxis= -1); VolumeOfRevolution(sin(x) + 1, x=0..3, output=integral); Int(Pi*(sin(x)+1)^2,x=0..3); (8.1) (8.2) (8.3) (8.4)
> > VolumeOfRevolution(sin(x) + 1, x=2*Pi..3*Pi, output=integral, axis=vertical); VolumeOfRevolution(cos(x) + 1, x=0..4*Pi, output=plot); The solid of revolution created on 0 % x % 4 p by rotation of f x = cos x C1 about the axis y = 0. VolumeOfRevolution(cos(x) + 3, sin(x) + 2, x=0..4*Pi, output= plot); (8.4) (8.5)
Page 1 and 2: > > > Sesión # 6 Cálculo Integral
Page 3 and 4: En donde cada uno de ellos correspo
Page 5 and 6: 10 8 6 4 2 0 1 2 3 x A lower Rieman
Page 7 and 8: > > 10 8 6 4 2 0 1 2 3 x A midpoint
Page 9 and 10: > > > > > > > #AHORA SE PONEN APRUE
Page 11 and 12: > > 8 6 4 2 0 A midpoint Riemann su
Page 13 and 14: > f x 6 5 4 3 2 1 0 1 2 x 3 4 Consi
Page 15 and 16: > > > > > > f04:= (x^2+2)/(x+1); in
Page 17 and 18: Aproximación de integrales > > = =
Page 19 and 20: 160 140 120 100 80 60 40 20 0 1 2 3
Page 21 and 22: > > > 0 An approximation of 0 1 x f
Page 23 and 24: Calcúlese entonces, la longitud de
Page 25 and 26: with(Student[Calculus1]); Considér
Page 27 and 28: Surface of revolution formed when f
Page 29 and 30: otro ejemplo, > Surface of revoluti
Page 31 and 32: cos x Surface of revolution formed
Page 33: 2 1 0 2 2 x SurfaceOfRevolutionTuto
Page 37 and 38: > The solid of revolution created o

Sesión # 6 Cálculo Integral Sumas de Riemann

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