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Mathematics
Calculus
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Lebesque Integral
∫
a
b
f
(
x
)
d
μ
=
∑
i
=
1
n
y
i
⋅
μ
(
A
y
i
)
\int_{a}^{b} f(x) \mathrm{d} \mu=\sum_{i=1}^{n} y_{i} \cdot \mu\left(A_{y_{i}}\right)
∫
a
b
f
(
x
)
d
μ
=
i
=
1
∑
n
y
i
⋅
μ
(
A
y
i
)
and
∫
a
b
f
(
x
)
d
μ
=
lim
n
→
∞
∫
a
b
f
n
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x
)
d
μ
\int_{a}^{b} f(x) d \mu=\lim _{n \rightarrow \infty} \int_{a}^{b} f_{n}(x) d \mu
∫
a
b
f
(
x
)
d
μ
=
n
→
∞
lim
∫
a
b
f
n
(
x
)
d
μ
116KB
math.4600.math.4600.syllabus.pdf
pdf
4KB
math.4600.defs.tex
116KB
math.4600.cone.pdf
pdf
1MB
math.4600.lesson.0.review.pdf
pdf
262KB
math.4600.lesson.1.vectorFunctions.pdf
pdf
214KB
math.4600.lesson.2.optimization.pdf
pdf
258KB
math.4600.lesson.3.multiIntegrals.pdf
pdf
230KB
math.4600.lesson.4.LineIntegral.pdf
pdf
302KB
math.4600.lesson.5.variationalCalc.pdf
pdf
266KB
math.4600.lesson.6.tensors.pdf
pdf
92B
math.4600.homework3supp.m
476B
math.4600.homework4code.m
81KB
math.4600.practiceTest.1.pdf
pdf
131KB
math.4600.practiceTest.1.SolF17.pdf
pdf
134KB
math.4600.practiceTest.1.SolF18.pdf
pdf
127KB
math.4600.practiceTest.2.SolF18.pdf
pdf
2MB
math.4600.test.1.pdf
pdf
81KB
math.4600.testSol.1.pdf
pdf
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