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· 126-130 · 131-135 · 136-140 · 141-145 · 146-150 · 151-155 · 156-160 · 161-165 · 166-170 · 171-175 · 176-180 ·(See attached file for full problem description with proper equations) --- 9.3-3 Let . Use the result of exercise 4 of Section 9.1 to show that does not converge uniformly on [0,1], even though converges pointwise. ---
Subject:
Math
Topic:
Real Variables
Posting ID:
58127
OTA ID:
101298
(See attached file for full problem description with proper equations) --- 9.3-4 Let . Show that converges uniformly to 0 on [0,1], but that does not converge (even) pointwise to 0 on [0,1 ---
Subject:
Math
Topic:
Real Variables
Posting ID:
58128
OTA ID:
103300
(See attached file for full problem description with proper equations) --- 9.3-5 Let be a sequence of functions on [a,b] such that exists for every and (1) converges for some (2) converges uniformly on [a,b]. Prove that converges uniformly on [a,b].Show how how this result may be used to weaken that hypothesis of 9.3I. [Hint: For write Apply 7.7A to obtain ---
Subject:
Math
Topic:
Real Variables
Posting ID:
58129
OTA ID:
101298
(See attached file for full problem description with equations) --- 9.4-2 Does the series converge uniformly on (Hint: Find the sum of the series for all x) --- We are using the book of Methods of Real Analysis by Richard Goldberg
Subject:
Math
Topic:
Real Variables
Posting ID:
58149
OTA ID:
103300
(See attached file for full problem description with equations) --- 9.4-5 Show that the series is uniformly convergent on [0,A] for any A>0. Prove that --- We are using the book of Methods of Real Analysis by Richard Goldberg
Subject:
Math
Topic:
Real Variables
Posting ID:
58150
OTA ID:
103997
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