Analysis 3 Proofs and Definitions (Bookwork

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22 Terms

1
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What is a limit/what does it mean to converge to a limit?

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2
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Properties of Limits

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3
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Definition of Continuity

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4
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Definition of uniform continuity

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5
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Prove that bounded continuous functions are uniformly continuous

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6
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What makes a function differentiable and f’©

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7
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Differentiability definition for a function using A

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8
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Upper and Lower Riemann Sum

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9
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Upper and Lower Riemann Integrals for Riemann Integrable Definition

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10
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Riemann Integrable definition using epsilon

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11
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Properties of Riemann Integrals

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12
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Fundamental theorem of calculus

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13
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Pointwise convergence and example

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14
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Riemann Lebesgue Lemma

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15
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Uniform Convergence of n functions

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16
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Uniformly Cauchy

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17
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Prove that uniform convergence is equivalent to uniformly cauchy:

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18
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Sequence of n functions converges uniformly to a continuous function

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19
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Prove uniform convergence preserves riemann integrability

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20
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Integral of continuous functions are continuous

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21
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Differentiation after integration is the same as integrating after differentiation

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22
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Fubini’s Theorem

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