Question

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" alt="" /> I. f (1) = -1 II. f (1/2) = -7 III. f( 0) = 2
    A Only III Correct Answer Incorrect Answer
    B Only I and II Correct Answer Incorrect Answer
    C Only I Correct Answer Incorrect Answer
    D Only II and III Correct Answer Incorrect Answer

    Solution

    ATQ, For I: f(1) = 2 X (1)2 + 1 Or, f(1) = 3 So, 'I' is false. For II: So, 'II' is also false. For III: f(0) = 4 X 0 + 2 So, f(0) = 2 So, 'III' is true.

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