2:56 e docs.google.com * lim 22 sin(k/n). is 1. cos(1) + 5/3. 2. cos(1) + 1/3. 3. cos(1) + 2/3 4. cos(1) – 1/3. O 2 Let (fn)n be a sequence of functions fn: [0, 1] → R defined by f„l Then 1. f,...


2:56<br>e docs.google.com<br>*<br>lim 22 sin(k/n).<br>is<br>1. cos(1) + 5/3.<br>2. cos(1) + 1/3.<br>3. cos(1) + 2/3<br>4. cos(1) – 1/3.<br>O 2<br>Let (fn)n be a sequence of functions fn: [0, 1] → R defined by f„l<br>Then<br>1. f, converges to 0 pointwisely on [0, 1] since f, converges to<br>2. fn converges to f = 0 uniformly on [0, 1] and thus fn(x)d_<br>3. f converges to 0 pointwiselv on (0, 1] but not uniformly.<br>to 1<br>

Extracted text: 2:56 e docs.google.com * lim 22 sin(k/n). is 1. cos(1) + 5/3. 2. cos(1) + 1/3. 3. cos(1) + 2/3 4. cos(1) – 1/3. O 2 Let (fn)n be a sequence of functions fn: [0, 1] → R defined by f„l Then 1. f, converges to 0 pointwisely on [0, 1] since f, converges to 2. fn converges to f = 0 uniformly on [0, 1] and thus fn(x)d_ 3. f converges to 0 pointwiselv on (0, 1] but not uniformly. to 1

Jun 04, 2022
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