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ˇ ˆ ˙ ˝ ˛ ˚ ˜!. D j f o Hk k x mRr j i zn s'k ljd k j. Solution For x 6˘0, jxj is a differentiable function with derivative sgn(x) ˘1 if x ¨0 ¡1 if x ˙0 Thus by the chain rule in the first line and by the product rule in the second line, f 0(x) ˘3jxj2 sgn(x) ˘3xjxj f 00(x) ˘3jxj¯3x sgn(x) ˘3jxj¯3jxj˘6jxj Checking the cases for x ˘0 by hand, we have f 0(0) ˘ lim h!0 f (x¯h)¡ f (x) h ˘ lim.

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" þ V >?. Chapter 1 Measure on a ¾Algebra of Sets 1 Limits of sequences of sets Deflnition 1 Let (An)n2Nbe a sequence of subsets of a set X (a) We say that (An) is increasing if An ‰ An1 for all n 2 N, and decreasing if An ¾ An1 for all n 2 N (b) For an increasing sequence (An), we deflne lim n!1 An= 1n=1 An For a decreasing sequence (An), we deflne lim. A( a a @= a a a.

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