(PYTHON PLEASE) Also I was made aware that I can only ask one question and this question requires four different programs so please provide code for Pattern C. Thank you.(Display four patterns using loops) Use nested loops that display the following patterns in four separate programs: ### Pattern CThis pattern displays a series of numbers arranged in descending order, starting with the highest number corresponding to each row's position:- **Row 1:** `1`- **Row 2:** `2 1`- **Row 3:** `3 2 1`- **Row 4:** `4 3 2 1`- **Row 5:** `5 4 3 2 1`- **Row 6:** `6 5 4 3 2 1`### DescriptionEach row begins with a number that matches the row's index and continues with descending numbers until it reaches 1. This arrangement forms a triangular pattern, demonstrating how a sequence can grow both vertically and horizontally. This can be useful in understanding basic number sequences and patterns.

Pattern C Code:- n = 6k = 2*n - 2 for i in range(0,n+1):for j in range(0,k+2):print(end=" ") k = k -…

Answered: PYTHON PLEASE) Also I was made aware…

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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(PYTHON PLEASE) Also I was made aware that I can only ask one question and this question requires four different programs so please provide code for Pattern C. Thank you.

(Display four patterns using loops) Use nested loops that display the following patterns in four separate programs:

### Pattern C

This pattern displays a series of numbers arranged in descending order, starting with the highest number corresponding to each row's position:

- **Row 1:** `1`
- **Row 2:** `2 1`
- **Row 3:** `3 2 1`
- **Row 4:** `4 3 2 1`
- **Row 5:** `5 4 3 2 1`
- **Row 6:** `6 5 4 3 2 1`

### Description

Each row begins with a number that matches the row's index and continues with descending numbers until it reaches 1. This arrangement forms a triangular pattern, demonstrating how a sequence can grow both vertically and horizontally. This can be useful in understanding basic number sequences and patterns.

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