Pdf Password Recovery -

| Version | Algorithm | Key Length | Security Status | |---------|-----------|------------|----------------| | PDF 1.1 (RC4) | RC4 | 40-bit | Broken (instant recovery) | | PDF 1.2–1.4 (RC4) | RC4 | 128-bit | Vulnerable to brute-force | | PDF 1.5 (AES) | AES-128 | 128-bit | Secure (except weak passwords) | | PDF 1.6+ (AES) | AES-256 | 256-bit | Practically unbreakable | PDF uses a hashing process (PDF 1.4 RC4): hash = MD5(password + padding + file_id) → truncated to 5 or 16 bytes.

For AES-256 (PDF 2.0): key = SHA-256(password + salt + file_id) iterated 50–100 times (key stretching). 3.1 Owner Password Removal (No Cracking) The owner password does not encrypt the document; it only stores permissions. Many tools instantly remove it by modifying the /Encrypt dictionary and resetting the /P (permissions) flag. PDF Password Recovery

< 1 second. 3.2 User Password Cracking (True Encryption) When a document uses a user password, the entire file body is encrypted. Recovery requires finding the correct password. A. Brute-Force Attack Try every possible combination of characters (length L, character set C). Time = (C^L) / (guesses per second). Example: 8-char lowercase (26^8 ≈ 208 billion) @ 10k guesses/sec = 240 days. B. Dictionary Attack Uses wordlists (rockyou.txt, CrackStation) combined with mutations (leetspeak, append numbers). Success rate for human-chosen passwords: 60–80%. C. Mask Attack Exploits known patterns (e.g., Password202?d , ?l?l?l?l?d?d ). Faster than pure brute-force. D. Rainbow Tables (Legacy RC4) Precomputed hash chains for 40-bit RC4. Not effective against AES due to salts. 3.3 GPU Acceleration Modern GPUs (NVIDIA RTX 4090) can test 200,000+ PDF passwords/second (AES-128) and 1.5 million/second (RC4). Tools: Hashcat (mode 10400 for PDF 1.4–1.6 RC4, mode 10500 for AES-128). 4. Practical Attack Time Estimates | Password Complexity | Search Space | GPU Speed | Max Time | |---------------------|--------------|-----------|----------| | 6 digits (10^6) | 1 million | 200k/s | 5 seconds | | 8 lowercase (26^8) | 208 billion | 200k/s | 12 days | | 8 alphanumeric (62^8) | 218 trillion | 200k/s | 12.6 years | | 10 random ASCII (95^10) | 6.0e19 | 200k/s | 9.5e6 years | | Common phrase + number (dictionary) | ~1 billion | 200k/s | 1.4 hours | | Version | Algorithm | Key Length |