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    2010-5-13 · MATH 140B - HW 5 SOLUTIONS Problem1(WR Ch 7 #8). If I(x) ˘ 0 (x •0),1 (x ¨0),if {xn} is a sequence of distinct points of (a,b), and ifP jcnj converges, prove that the series f (x) ˘ X1 n˘1 cnI(x¡xn) (a •x •b) converges uniformly, and that f is continuous for every x 6˘xn. Solution. Let fk(x) ˘ Xk n˘1 cnI(x¡xn). By the Weierstrass M-test (Theorem 7.10) with Mn ˘jcnj, {fk(x ...2022-1-5 · 2021 03-30. 2019-2020 12-23. 2019-2020 12-22. 2020()、202... 09-07. ...

  • 2022-1-5 ·  18,,,, ...MATH 140B - HW 5 SOLUTIONS2010-5-13 · MATH 140B - HW 5 SOLUTIONS Problem1(WR Ch 7 #8). If I(x) ˘ 0 (x •0),1 (x ¨0),if {xn} is a sequence of distinct points of (a,b), and ifP jcnj converges, prove that the series f (x) ˘ X1 n˘1 cnI(x¡xn) (a •x •b) converges uniformly, and that f is continuous for every x 6˘xn. Solution. Let fk(x) ˘ Xk n˘1 cnI(x¡xn). By the Weierstrass M-test (Theorem 7.10) with Mn ˘jcnj, {fk(x ...

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