If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to (A)1 (B)-1 (C)0 (D)none

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Arun · Answer

Dear student if f(x) is odd and even simultaneously then f(x) = 0 hence f(2) – f(3) = 0 – 0 = 0 hence option C is correct

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If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to (A)1 (B)-1 (C)0 (D)none

If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to
(A)1 (B)-1 (C)0 (D)none

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If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to (A)1 (B)-1 (C)0 (D)none

If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to(A)1 (B)-1 (C)0 (D)none

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If f(x) is a function odd and even simultaneously, then f(3)-f(2) is equal to
(A)1 (B)-1 (C)0 (D)none