In a certain code language:(A) 'pod najoe' me | vedclass

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(B) To determine the code for a specific word,we analyze the statements:$1$. From $(A)$ and $(B)$,'pod' is common,and 'boy' is common. So,'pod' = 'boy

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$(C)$ only

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(B) To determine the code for a specific word,we analyze the statements:$1$. From $(A)$ and $(B)$,'pod' is common,and 'boy' is common. So,'pod' = 'boy'.$2$. From $(B)$ and $(C)$,'nu' is common,and 'the' is common. So,'nu' = 'the'.$3$. From $(C)$ and $(D)$,'ton' is common,and 'doll' is common. So,'ton' = 'doll'.$4$. Since we can identify the codes for 'boy','the',and 'doll' using statements $(A)$,$(B)$,and $(C)$ or $(A)$,$(B)$,and $(D)$,statement $(C)$ is redundant if we have $(A), (B), (D)$ or vice versa. However,looking at the options provided and the logic of sufficiency,statement $(C)$ is the one that is not strictly necessary to derive the core relationships if other statements are present.

In a certain code language:
$(A)$ 'pod najoe' means 'very bright boy'
$(B)$ 'tam nu pod' means 'the boy comes'
$(C)$ 'nu per ton' means 'keep the doll'
$(D)$ 'joc ton su' means 'very good doll'
Which of the following statements can be dispensed with for answering the above question?

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In a certain code language:$(A)$ 'pod najoe' means 'very bright boy'$(B)$ 'tam nu pod' means 'the boy comes'$(C)$ 'nu per ton' means 'keep the doll'$(D)$ 'joc ton su' means 'very good doll'Which of the following statements can be dispensed with for answering the above question?