Let E and F be measurable sets such that m(EAF) = 0 (where m(EAF) = (E – F) U (F – E)). If f is a measurable function on E U F such that it is integrable on E, then show that ſ ƒ = Se f. E

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Let E and F be measurable sets such that m(EAF) = 0 (where
m(EAF) = (E – F) U (F – E)). If ƒ is a measurable function on
EUF such that it is integrable on E, then show that f, f = Sr f.
E
Transcribed Image Text:Let E and F be measurable sets such that m(EAF) = 0 (where m(EAF) = (E – F) U (F – E)). If ƒ is a measurable function on EUF such that it is integrable on E, then show that f, f = Sr f. E
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