updated readme to give better explanation

README.md

@@ -17,14 +17,21 @@ pip install git+https://gitea.fabelous.app/Fabel/fabelous-math.git
 To use the functions provided by Fabelous Math in your Python code, you can import them as follows:
 
 ```python
-from fabelous_math import is_even, is_odd
+from fabelous_math import is_even, is_odd, rooting, approximate_pi
 
-# Example usage:
 number = 42
 print(f"Is {number} even? {is_even(number)}")
 print(f"Is {number} odd? {is_odd(number)}")
-```
 
+# Extended feature for rooting with a specified root
+root = 4
+number = 16
+print(f"Rooting {number} to the power of {root}: {rooting(number, root)}")
+
+# Extended feature for approximate_pi with additional parameters if needed
+precision = 10000000
+print(f"Approximate Pi with precision {precision}: {approximate_pi(precision)}")
+```
 ## Performance Comparison
 
 To understand the performance of `fabelous-math` functions, I conducted a series of tests comparing my methods with traditional modulo operations. Below are the results:

example.py

@@ -1,7 +1,14 @@
 from fabelous_math import is_even, is_odd, rooting, approximate_pi
 
-print(approximate_pi(10000000))
+number = 42
+print(f"Is {number} even? {is_even(number)}")
+print(f"Is {number} odd? {is_odd(number)}")
 
-print(rooting(0.5))
-print(is_even(5))
-print(is_odd(19))
+# Extended feature for rooting with a specified root
+root = 4
+number = 16
+print(f"Rooting {number} to the power of {root}: {rooting(number, root)}")
+
+# Extended feature for approximate_pi with additional parameters if needed
+precision = 10000000
+print(f"Approximate Pi with precision {precision}: {approximate_pi(precision)}")