Why the derivative of an odd (even) function is even (odd)

Reference no: EM131260026

1. Show that the periodic extension of an even function must be continuous at t = 0.

2. Show that the period extension of an odd function is zero at t = 0.

3. Use the definition of derivative to explain why the derivative of an odd (even) function is even (odd).

Reference no: EM131260026

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