Write a Python to print the Floyd's Triangle after asking the user of the triangle height.

Question

﻿Write a Python to print the Floyd's Triangle after asking the user of the triangle height.

Accepted Answer

```python # Function to print Floyd's Triangle def print_floyds_triangle(height): # Initialize the number to start from number = 1 # Loop through each level of the triangle for i in range(1, height + 1): # Loop to print numbers in a single level for j in range(i): # Print the current number followed by a space print(number, end=' ') # Increment the number for the next position number += 1 # Print a new line after each level print() ``` ```python # Main function to test print_floyds_triangle function def main(): # Test case 1: height of the triangle is 3 print("Floyd's Triangle with height 3:") print_floyds_triangle(3) print(" ") # New line for separation of output # Test case 2: height of the triangle is 5 print("Floyd's Triangle with height 5:") print_floyds_triangle(5) # Call the main function to execute the test cases main() ``` ∻Explanation∻ ⚹The function `print_floyds_triangle` takes an integer `height` as input and prints Floyd's Triangle of that height. The `main` function tests this with two use cases, one with a height of 3 and another with a height of 5.⚹ ∻Step-by-step Instruction∻ ‖ ▪ ⋮ Define the function `print_floyds_triangle` to print Floyd's Triangle given a specific height. ‖ ‖ ▪ ⋮ Initialize a variable `number` to keep track of the numbers to be printed in the triangle. ‖ ‖ ▪ ⋮ Use nested loops: the outer loop to iterate over the levels of the triangle and the inner loop to print numbers in each level. ‖ ‖ ▪ ⋮ Increment `number` after printing it, to ensure the next number in the sequence is printed. ‖ ‖ ▪ ⋮ After each inner loop, print a newline character to move to the next level of the triangle. ‖ ‖ ▪ ⋮ Define the `main` function to test `print_floyds_triangle` with different heights. ‖ ‖ ▪ ⋮ Call the `main` function to execute the test cases. ‖ ∻Time Complexity∻ ⚹The time complexity is O(n^2), where n is the height of the triangle, because of the nested loops that iterate over the levels and positions within each level.⚹ ∻Space Complexity∻ ⚹The space complexity is O(1) as the space required does not grow with the input size; only a fixed number of variables are used.⚹

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