if f(x) is an odd function then f(x)-2 is
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alao aood function is also a odd function
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Since f(x) is odd, we have
f(−x)=−f(x)
Let g(x)=∣f(x)∣
g(−x)=∣f(−x)∣=∣−f(x)∣=∣f(x)∣=g(x)
Therefore ∣f(x)∣ is an even function.
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