Any two closed subset of metric space

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A bounded function $ f:[a, b]\to \mathbb{R} $ is Riemann integrable iff for every $ \epsilon>0 $ there exist a partition $ P_\epsilon $ of [a, b] such that $ U(f, P_\epsilon)-L(f, P_\epsilon)<\epsilon. $

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FYBSCIT | Computational Logic and Discrete Structure: Set Theory 2023

40 Maths General Knowledge Questions And Answers

Out of 7 consonants and 4 vowels, how many words of 3 consonants and 2 vowels can be formed?

The product of 2 numbers is 1575 and their quotient is $ \frac{9}{7} $. Then the sum of the numbers is

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Every continuous function f defined on \([a, b]\) is Riemann integrable

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A bounded function \( f:[a, b]\to \mathbb{R} \) is Riemann integrable iff for every \( \epsilon>0 \) there exist a partition \( P_\epsilon \) of [a, b] such that \( U(f, P_\epsilon)-L(f, P_\epsilon)<\epsilon. \)

A metric space (X, d) is disconnected iff there exists a non-empty proper open & closed subset of X which is both open and closed

Any two closed subset of metric space are connected iff they are disjoint

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Out of 7 consonants and 4 vowels, how many words of 3 consonants and 2 vowels can be formed?

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Out of 7 consonants and 4 vowels, how many words of 3 consonants and 2 vowels can be formed?

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The product of 2 numbers is 1575 and their quotient is $ \frac{9}{7} $. Then the sum of the numbers is

40 Maths General Knowledge Questions And Answers

A bounded function \( f:[a, b]\to \mathbb{R} \) is Riemann integrable iff for every \( \epsilon>0 \) there exist a partition \( P_\epsilon \) of [a, b] such that \( U(f, P_\epsilon)-L(f, P_\epsilon)<\epsilon. \)

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