7. Aufgabe Beantworten Sie die vier folgenden Teilfragen. Stellen Sie jeweils Ihren Lösungsweg dar. Kennzeichnen Sie, ob es sich um eine Lösung mit oder ohne Zurücklegen und wichtiger oder unwichtiger Reihenfolge handelt. Betrachten Sie 00001 als fünfstellige Zahl. 1. Wie viele fünfstellige Zahlen gibt es? 2. Wie viele davon haben genau vier Einsen („1")? 3. Wie viele davon haben höchstens drei Einsen? 4. Wie viele davon haben mindestens vier Einsen?

7. Aufgabe Beantworten Sie die vier folgenden Teilfragen. Stellen Sie jeweils Ihren Lösungsweg dar. Kennzeichnen Sie, ob es sich um eine Lösung mit oder ohne Zurücklegen und wichtiger oder unwichtiger Reihenfolge handelt. Betrachten Sie 00001 als fünfstellige Zahl. 1. Wie viele fünfstellige Zahlen gibt es? 2. Wie viele davon haben genau vier Einsen („1")? 3. Wie viele davon haben höchstens drei Einsen? 4. Wie viele davon haben mindestens vier Einsen?

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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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Solve 2nd part only i Solve 2nd part only i need it in 30 mins please I need exact answer according to question plzneed it in 30 mins please I need exact answer according to question plz

7. Aufgabe
Beantworten Sie die vier folgenden Teilfragen.
Stellen Sie jeweils Ihren Lösungsweg dar. Kennzeichnen Sie, ob es sich um eine Lösung mit oder ohne
Zurücklegen und wichtiger oder unwichtiger Reihenfolge handelt.
Betrachten Sie 00001 als fünfstellige Zahl.
1. Wie viele fünfstellige Zahlen gibt es?
2. Wie viele davon haben genau vier Einsen („,1")?
3. Wie viele davon haben höchstens drei Einsen?
4. Wie viele davon haben mindestens vier Einsen?

Answer the four sub-questions below. Present
your solution in each case. Indicate whether it
is a solution with or without replacement and
important or unimportant order. Consider
00001 as a five-digit number.
1. How many five-digit numbers are there?
2. How many of these have exactly four 1s (.1
")?
3. How many of them have at most three ones?
4. How many of them have at least four ones?

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Describe the algorithm to solve this problem.
def solve_n_queens(n): def is_safe(board, row, col): # Verificar la columna for i in range(row): if board[i][col] == 1: return False # Verificar la diagonal izquierda i, j = row, col while i >= 0 and j >= 0: if board[i][j] == 1: return False i -= 1 j -= 1 # Verificar la diagonal derecha i, j = row, col while i >= 0 and j < n: if board[i][j] == 1: return False i -= 1 j += 1 return True def solve(board, row): if row >= n: solution = [] for r in board: solution.append("".join(['R' if x == 1 else '.' for x in r])) solutions.append(solution) return for col in range(n): if is_safe(board, row, col): board[row][col] = 1 solve(board, row + 1)…
def solve_n_queens(n): def is_safe(board, row, col): # Verificar la columna for i in range(row): if board[i][col] == 1: return False # Verificar la diagonal izquierda i, j = row, col while i >= 0 and j >= 0: if board[i][j] == 1: return False i -= 1 j -= 1 # Verificar la diagonal derecha i, j = row, col while i >= 0 and j < n: if board[i][j] == 1: return False i -= 1 j += 1 return True def solve(board, row): if row >= n: solution = [] for r in board: solution.append("".join(['Q' if x == 1 else '.' for x in r])) solutions.append(solution) return for col in range(n): if is_safe(board, row, col): board[row][col] = 1 solve(board, row + 1)…
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