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Cyber Security and Engineering

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Illustration of why you need strong passwords

Suppose a password consisted of a string of nine characters from the English alphabet (twenty-six characters). If each possible password could be tested in a millisecond, how long would it take to test all possible passwords?

Step 1: Calculate total number of possible passwords
- Each character has **26 possibilities** (a–z).
- Password length = **9 characters**.
- Total passwords = 26^9
26^9 =  5,429,503,678,976
So, there are **5,429,503,678,976** possible passwords.
---
Step 2: Time per password
- Each password test takes **1 millisecond (ms)** = 0.001  seconds.
---
Step 3: Total time in milliseconds
5,429,503,678,976 * 1ms = 5,429,503,678,976 ms
---
Step 4: Convert to more meaningful units
·       In seconds:
5,503,678,976 / 1,000 = 5,429,503,678.976 seconds
·       In minutes:
5,429,503,678.976 / 60 = approx. 90,491,727.98 minutes
·       In hours:
90,491,727.98 / 60 = approx. 1,508,195.47 hours
·       In days:
1,508,195.47 / 24 = approx. 62,841.48 days
·       In years:
62,841.48 / 365 = approx. 172.2 years
---
Final Answer:
It would take approximately **172 years** to test all possible 9-character lowercase alphabetic passwords at a rate of **1 millisecond per password**. There are programs for guessing passwords this fast which is why you need a strong password. Because this is an impossibility. If someone brute forced the characters of your password, it would no longer be in use

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  • HOME
  • MY STORY
  • Web Design and Security
  • LIVE YOUR BEST LIFE! | FITNESS
    • NUTRITION GUIDE
  • BLOG
  • SHOP
  • CONTACT
    • Terms and Conditions
    • Privacy Policy
  • TOOLS
    • lumbar plexus
    • Brachial plexus
  • Workout tracker app
  • Credentials