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(Solved): Problem 5: If E is a Lebesgue measurable set and A is any subset of R, then show that m(EA)+m ...




Problem 5: If \( E \) is a Lebesgue measurable set and \( A \) is any subset of \( \mathbb{R} \), then show that
\[
m^{*}(E \
Problem 5: If is a Lebesgue measurable set and is any subset of , then show that


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we need to use some properties of Lebesgue measure.

Proof: we know that m(X ? Y) = m(X) + m(Y) - m(X ? Y)
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