Schenk_Brandenberger_S5_Aufg1.py

@@ -1,37 +0,0 @@
-import math
-
-import numpy as np
-import matplotlib.pyplot as plt
-
-
-def f(x):
-    return math.pow(math.e, math.pow(x, 2)) + math.pow(x, -3) - 10
-
-
-def f_diff(x):
-    return 2 * x * math.pow(math.pow(math.e, x), 2) - 3 * math.pow(x, -4)
-
-
-def newtonStep(x0, function, function_diff):
-    return x0 - (function(x0)) / (function_diff(x0))
-
-def simpleNewtonStep(x0, function, function_diff_x0):
-    return x0 - ((function(x0)) / (function_diff_x0))
-
-def newton(x0, iterations, function, function_diff):
-    print("Newton Verfahren:")
-    x = []
-    x.append(x0)
-    print("x" + str(0) + ":", str(x[0]))
-    for i in range(iterations):
-        x.append(newtonStep(x0=x[i], function=function, function_diff=function_diff))
-        print("x" + str(i + 1) + ":", str(x[i + 1]))
-
-
-
-
-
-
-if __name__ == '__main__':
-    newton(x0=2, iterations=4, function=f, function_diff=f_diff)
-    simpleNewton(x0=0.5, iterations=4, function=f, function_diff=f_diff)