Grafica 1.1
In[ ]:=
Solveⅇ-0.28*t+0.69 ⩵ v, t
resuelve
Out[ ]=
In[ ]:=
{{t → - 3.57143 Log[0.501576 v]}}
Plot[- 3.571428571428571` Log[0.5015760690660556` v], {v, 0.0001, 2}]
representación gráfica
logaritmo
12
10
8
Out[ ]=
6
4
2
0.5
1.0
1.5
2.0
Gráfica 1.2
In[ ]:=
-0.28*t+0.69
ⅆt
ⅇ
Out[ ]=
- 7.12041 ⅇ-0.28 t
In[ ]:=
Solve- 7.120412618725293` ⅇ-0.28` t ⩵ v, t
resuelve
Out[ ]=
{{t → - 3.57143 Log[- 0.140441 v]}}
Printed by Wolfram Mathematica Student Edition
2
In[ ]:=
GRAFICAS MECANICA DE FLUIDOS.nb
 Plot[3.571428571428571` Log[-0.14044129933849556` v],{v,-200,200}]
Assuming “Log” is the natural logarithm | Use the base 10 logarithm instead
Input interpretation:
plot
3.57143 log(-0.140441 v)
v  -200 to 200
log(x) is the natural logarithm »
Plot:
Complex-valued plot | ▾
10
5
-200
100
-100
200
v
-5
-10
real part
imaginary part
-15
min
max
Printed by Wolfram Mathematica Student Edition
GRAFICAS MECANICA DE FLUIDOS.nb
GRAFICA 2.1
In[ ]:=
Plot
4 * π * m * 0.125 * 0.5 * 3
, {m, 0, 1}
representación gráficaⅇ
0.8
0.6
Out[ ]=
0.4
0.2
0.2
0.4
0.6
0.8
1.0
GRAFICA 2.2
In[ ]:=
Plot
61.26 * ⅇ
4 π * m gráfica
* 0.0125 * 0.5
representación
, {m, 0, 1}
25 000
20 000
Out[ ]=
15 000
10 000
5000
0.2
0.4
0.6
0.8
1.0
Printed by Wolfram Mathematica Student Edition
3
4
GRAFICAS MECANICA DE FLUIDOS.nb
GRAFICA 3.1
In[1]:=
1
Plotm * π * 0.054 * 12.566  2 +
0.001
representación gráfica
1
+
0.002
, {m, 0, 1}
1500
1500
1500
Out[1]= 1500
1500
1500
0.2
0.4
0.6
0.8
1.0
GRAFICA 3.2
In[2]:=
Plot0.728 * π * r4 * 12.566  2 +
representación gráfica
1
0.001
1
+
0.002
, {r, 0, 1}
1514
1512
1510
1508
Out[2]=
1506
1504
1502
0.2
0.4
0.6
0.8
1.0
Printed by Wolfram Mathematica Student Edition