1. Introduction Flashcards
1
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Theorem 1.4
If f : [a,b] -> R is continuous…
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2
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Lemma 1.6
f : I -> R with I open is differentiable at c \in I iff.
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3
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Definition 1.7
Partition
m_k, M_k
Upper and low sums
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4
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Definition 1.8
The set of partitions.
U(f), L(f).
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5
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Definition 1.9
Reimann integrable.
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6
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Theorem 1.10
f bounded is integrable iff.
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7
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Theorem 1.11
f : [a,b] -> R is continuous is.
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8
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Thoerem 1.14
if f : [a,b] -> R is integrable, then |f|…
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9
Q
Theorem 1.15
Fundamental Theorem of Calculus 1
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10
Q
Theorem 1.16
Fundamental Theorem of Calculus 2
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