Step 1: Understanding the Concept:
This question tests your ability to identify and correct sentences with double or triple negatives. Multiple negative words in a single clause can make a sentence confusing and often reverse its intended meaning.
Step 3: Detailed Explanation:
Let's break down the original sentence and its negatives:
"No..." (Negative 1) "... lacks" (Negative 2) "... that does not have" (Negative 3).
Let's simplify the first part: "No known language lacks..." means "Every known language has...".
So the sentence becomes: "Every known language has an organized system of sounds... that does not have rules...".
This is illogical. The intended meaning is that every language has BOTH a system of sounds AND rules for combining them. The triple negative has created a contradiction.
We need to replace "that does not have" with a phrase that corrects the logic. The goal is to say that no language is without both of these things.
Let's test the options:
The structure we need is: "No language (lacks X) AND (lacks Y)".
(A) that does not have - This is the original error.
(B) that do not have - This keeps the triple negative and introduces a subject-verb agreement error ("system... do not").
(C) and has no - Let's substitute this into the sentence:
"No known language lacks an organized system of sounds... and has no rules..."
This structure is "No X (lacks Y) and (has no Z)". This correctly means "Every X has Y and has Z".
This translates to: "Every known language has an organized system of sounds AND has rules for combining them." This is logically correct and achieves the intended meaning.
(D) or having no - This creates an ungrammatical and awkward phrase.
(E) or - Using "or" would mean: "No known language lacks a system of sounds or lacks rules." This would imply that a language might lack one but not the other, which is not the intended meaning.
Step 4: Final Answer:
Option (C) correctly resolves the confusing triple negative, creating a sentence that is both grammatically and logically sound.
If \(8x + 5x + 2x + 4x = 114\), then, \(5x + 3 = ?\)
If \(r = 5 z\) then \(15 z = 3 y,\) then \(r =\)