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Create 05_Implement_Diffie_Hellman_Key_Exchange.md
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# Challenge 5: Implement Diffie-Hellman Key Exchange
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**Level:** Intermediate
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**Description:**
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Simulate the Diffie-Hellman key exchange algorithm to securely share a symmetric key between two parties.
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**Challenge Text:**
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```
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Given prime p = 23, base g = 5
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Party A's private key: 6
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Party B's private key: 15
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```
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**Instructions:**
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1. Compute Party A's and Party B's public keys.
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2. Compute the shared secret key for both parties.
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3. Validate that both parties have the same shared secret key.
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**Answer:**
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Shared secret key: 2
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**Code:**
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```python
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p = 23
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g = 5
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a_private = 6
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b_private = 15
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# Compute public keys
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A_public = (g ** a_private) % p
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B_public = (g ** b_private) % p
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# Compute shared secret key
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shared_secret_A = (B_public ** a_private) % p
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shared_secret_B = (A_public ** b_private) % p
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print("Shared secret key (Party A):", shared_secret_A)
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print("Shared secret key (Party B):", shared_secret_B)
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```
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