If f(x) = H(4x)|x 1|, x E R, then A (T)' = T4H(4) sign(1) B...
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If f(x) = H(4x)|x – 1|, x E R, then A (T¡)' = T4H(4æ) sign(æ–1) B (Tf)' =TĦ(#) sign(x–1) + do + 8o А TẠH (4x) sign(x-1) C Tf is not differentiable in D'(R) D (T;)' = TH(4x) sign |æ–1| + do If f(x) = H(4x)|x – 1|, x E R, then A (T¡)' = T4H(4æ) sign(æ–1) B (Tf)' =TĦ(#) sign(x–1) + do + 8o А TẠH (4x) sign(x-1) C Tf is not differentiable in D'(R) D (T;)' = TH(4x) sign |æ–1| + do
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