This scenario describes Linear Cryptanalysis, a technique detailed in CEH v13 Cryptography. Linear cryptanalysis involves finding linear approximations that relate plaintext bits, ciphertext bits, and key bits using XOR operations. By analyzing a large number of known plaintext–ciphertext pairs, attackers can identify statistical biases that reveal information about the secret key.
CEH v13 explains that linear cryptanalysis differs from differential cryptanalysis in its approach. While differential cryptanalysis studies how differences in plaintext affect differences in ciphertext, linear cryptanalysis focuses on linear relationships and probability distributions.
The mention of XOR combinations and statistical analysis of plaintext–ciphertext pairs directly aligns with linear cryptanalysis. Brute-force attacks attempt all keys without analysis. Differential cryptanalysis focuses on input differences, not linear equations. Side-channel attacks exploit physical characteristics such as power consumption or timing.
Modern block ciphers like AES are designed to resist linear cryptanalysis by ensuring that linear approximations occur with probabilities close to random. CEH v13 highlights linear cryptanalysis as a foundational attack method used to evaluate cipher strength.
Therefore, Option C is correct.
