I missing the idea of equstion, Can you help me to figure out? ### Understanding Paths in 2D SpaceA "path" in 2D space can be defined as a list of 2D points, each expressed with x and y coordinates. An example of a path with three points is provided:```pythonpath_example = [(1, 1), (2, 3), (3, 8)]path_example```**Output:**```[(1, 1), (2, 3), (3, 8)]```### Task: Calculate Total Distance of a PathWrite a function, `path_length()`, that takes a "path" as input and calculates the total distance of the path. The calculation involves measuring the distance between consecutive points, from the first to the second, second to the third, and so on.#### Details:- The total distance is the sum of all distances between each pair of consecutive points.- Assume points are listed in the correct order.#### Function TemplateThe function definition is provided for completion:```pythondef path_length(path): total_distance = 0 # Variable to hold the sum of all distances # Complete it with your answer # On successful implementation, execution of this cell will print success (5 points)```Your goal is to complete the function and ensure that it calculates and returns the total distance of the path. ```pythondef path_length(path): total_distance = 0 # Variable to hold the sum of all distances # Use a for loop to loop over all points # HINT: since the distance is computed between two points, there are only N-1 distances computed for N points for _ in range(): ''' print ''' return total_distance# Do not change code below - Just run this celltry: if np.floor(path_length(path_example)) == 7: print('Success') else: print('Failure')except: print('Incomplete implementation')```### ExplanationThis code is a Python function designed to calculate the total distance of a given path. Below are the key components and steps involved in this implementation:1. **Function Definition:** - The function `path_length` takes one argument, `path`.2. **Variable Initialization:** - `total_distance` is initialized to 0. This variable will store the cumulative distance of the path.3. **Loop Structure:** - A `for` loop is intended to iterate over the points in the `path`. - The comment hints that since the distance is computed between two points, there are `N-1` distances for `N` points.4. **Incomplete Code:** - Inside the loop, there are placeholders for implementing the distance computation and printing statements.5. **Return Statement:** - The function returns the `total_distance`.6. **Try-Except Block:** - This code snippet outside the function attempts to check whether the path's total length, rounded down, equals 7. - It prints "Success" if the condition is met, "Failure" otherwise. - If there is an error due to incomplete implementation, it catches the exception and prints "Incomplete implementation".### Notes- The loop's range and logic for calculating distances are missing and need to be filled in for the function to work correctly.- Ensure numpy (np) and `path_example` are defined elsewhere in your code for the try-except block to execute correctly.

Logic: The program must do the following: Define the method path_length which takes a path as…

In 2 1 2 Out 1 Out 2 In _ 1 A "path" in 2D space can be defined as a list of 2D points, where each 2D point is expressed with its x-y coo 3 A 3 A 1926 ^ example of path with three points is given below. path_example = [(1, 1), (2, 3), (3, 8)] path_example [(1, 1), (2, 3), (3, 8)] [(1, 1), (2, 3), (3, 8)] Write a function, path_length(), which takes a "path" as input and calculates the total distance of the path the points map out, starting from the first point in the list to the second, the second to the third, and so on. The total distance is the sum of all of the distances of segments forming the path. The function path_length() should return this total distance. It is assumed that the list of points is already in the correct order. The function definition has been started for you below. Complete it with your answer • On successful implementation, execution of this cell will print success (5 points) ⠀

In 2 1 2 Out 1 Out 2 In _ 1 A "path" in 2D space can be defined as a list of 2D points, where each 2D point is expressed with its x-y coo 3 A 3 A 1926 ^ example of path with three points is given below. path_example = [(1, 1), (2, 3), (3, 8)] path_example [(1, 1), (2, 3), (3, 8)] [(1, 1), (2, 3), (3, 8)] Write a function, path_length(), which takes a "path" as input and calculates the total distance of the path the points map out, starting from the first point in the list to the second, the second to the third, and so on. The total distance is the sum of all of the distances of segments forming the path. The function path_length() should return this total distance. It is assumed that the list of points is already in the correct order. The function definition has been started for you below. Complete it with your answer • On successful implementation, execution of this cell will print success (5 points) ⠀

Database System Concepts

7th Edition

ISBN:9780078022159

Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan

Chapter1: Introduction

Section: Chapter Questions

Problem 1PE

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