Statements A, B and D are correct descriptions of the basic communication process, while C and E are incorrect. A is true because any standard model of communication recognises sender, message, channel and receiver as core elements. B is true since feedback from the receiver allows the sender to adjust future messages, making communication interactive. D is true because context and environment shape how meanings are constructed and interpreted. C is false because communication can be two-way and influenced by receivers, and E is false because noise can be physical, psychological or semantic; hence the correct combination is A, B and D only.
Option A:
Option A includes A and B, both of which are true, but it omits D, which is also a correct statement about the influence of context and environment. By failing to include all the true statements, this combination gives an incomplete picture of the communication process. Therefore, A and B only cannot be considered the correct answer even though it contains no false statements.
Option B:
Option B lists A, B and D, and each of these statements is accurate: it recognises the essential elements, the role of feedback and the influence of context. Importantly, it excludes C, which wrongly suggests that receivers cannot influence senders, and E, which restricts noise to loud sounds. Because it contains all and only the true statements about the basic process, A, B and D only is the correct option.
Option C:
Option C mixes B and D, which are true, with C, which is a false statement claiming that communication is always one-way. Including C means this combination treats a wrong idea as correct, so B, C and D only cannot be accepted. Any option that contains C without recognising it as false misrepresents the interactive nature of communication.
Option D:
Option D mentions A and D, which are true, but adds E, which wrongly defines noise as only physical sound and ignores psychological or semantic interference. The presence of E makes this combination incorrect, even though some of the statements are accurate. Hence A, D and E only is not a valid set of correct statements.
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