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TLS often uses the Diffie-Hellman key exchange (or its elliptic curve variant, ECDHE) to securely establish a session key between two parties without transmitting it directly over the network. The process involves both parties generating private keys and exchanging public keys. Using mathematical operations, they independently compute a shared secret that acts as the session key. This ensures that even if the exchanged public keys are intercepted, an attacker cannot derive the session key without the private keys. Diffie-Hellman enhances forward secrecy in TLS, meaning even if the private key is compromised in the future, past session data remains secure because the session key is unique and ephemeral. Why Other Options Are Incorrect:
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