Rascunho Do Tcc

  • July 2020
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Letra A

In[1]:=

Manipulate@ParametricPlot3D @885 * Cos@tD, 5 * Sin@tD, 0<, 8z * t, 0, 0<, 80, z * t, 0<, 80, 0, z * t<, 8r * H1 + tL * Cos@ΦD, r * H1 + tL * Sin@ΦD, z * t<, 8r * H1 - tL * Cos@ΦD, r * H1 - tL * Sin@ΦD, z * t<, 8r * Cos@tD, r * Sin@tD, 0<< , 8t, - Π, Π< , PlotStyle ® 8White, Blue, Blue, Blue, 8Red, Thick, Dashed<, 8Red, Thick, Dashed<, 8Black, Thick<<, Boxed ® False, Mesh ® None, Axes ® FalseD, 8Φ, 0, 2 Π<, 88r, 1, "Raio"<, 0, 10<, 88z, 1, "Para todo z"<, 0, 10
Φ Raio Para todo z

Out[1]=

Letra C :

1 In[2]:=

Out[2]=

In[3]:=

Out[3]=

dE = 4 Π * Ε0 :

x ∆0

4 Π Ix2 + y2 +

Out[4]=

Ix2 + y2 + 32 z2 M

32 z2 M

∆0 * y

,

Ix2 + y2 + y ∆0

, Ε0

4 Π Ix2 + y2 +

32 z2 M

32 z2 M

- ∆0 * z

Ix2 + y2 + z2 M

,

32

,-

>

4 Π Ix2 + y2 + z2 M

32

Ε0

>

z ∆0

Ε0

Integrate@dE, zD :

x z ∆0 4Π

In[4]:=

∆0 * x

Ix2

+

y2 M

y z ∆0 ,

x2

+

y2

+

z2

Ε0



Ix2

+

y2 M

>

∆0 ,

x2

+

y2

+

z2

Ε0



x2

+

y2

+

z2

Ε0

Imp = Out@3D :

x z ∆0 4 Π Ix2 + y2 M

y z ∆0 ,

x2 + y2 + z2 Ε0

4 Π Ix2 + y2 M

∆0 ,

x2 + y2 + z2 Ε0



x2 + y2 + z2 Ε0

>

2

Oficial.nb

In[5]:=

Out[5]=

Limit@Imp, z ® InfinityD - Limit@Imp, z ® - InfinityD :

x ∆0

4Π In[6]:=

Out[6]=

In[7]:=

Out[7]=

Ix2

+

y2 M

x ∆0

+ 4Π

Ε0

y ∆0

, x2

Ε0 + 4 Π

y2

Ε0



Ix2

+

y2 M

y ∆0

+ Ε0

, 0> 4Π

x2

Ε0 + 4 Π y2 Ε0

Simplify@Out@5DD :

x ∆0

y ∆0 ,



x2

Ε0 + 2 Π

y2

Ε0

, 0> 2Π

x2



x2

Ε0 + 2 Π y2 Ε0

EP = Out@6D :

x ∆0

y ∆0 ,



x2

Ε0 + 2 Π

y2

Ε0

, 0> Ε0 + 2 Π y2 Ε0

Letra D In[8]:= Out[8]=

P = 8x, y, 0< 8x, y, 0<

g H ^ PL = P In[9]:=

8x, y, z< = 8a * Cos@ΘD, a * Sin@ΘD, 0<

Out[9]=

8a Cos@ΘD, a Sin@ΘD, 0<

In[10]:=

EP

Out[10]=

:

a Cos@ΘD ∆0

a Sin@ΘD ∆0 ,

2

a2

2

Π Cos@ΘD Ε0 + 2

a2

2

Π Sin@ΘD Ε0

, 0> 2

a2

Π Cos@ΘD2 Ε0 + 2 a2 Π Sin@ΘD2 Ε0

P In[11]:=

dotP = EP . Norm@PD a2 Cos@ΘD2 ∆0

Out[11]= 2

2

Abs@a Cos@ΘDD + Abs@a Sin@ΘDD

I2

a2

2

Π Cos@ΘD Ε0 + 2

a2

Π Sin@ΘD Ε0 M

+

2

2

a2 Sin@ΘD ∆0 Abs@a Cos@ΘDD2 + Abs@a Sin@ΘDD2 I2 a2 Π Cos@ΘD2 Ε0 + 2 a2 Π Sin@ΘD2 Ε0 M In[12]:=

Integrate@dotP * Norm@PD, 8Θ, 0, 2 Π
Out[12]=

Ε0

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