1. Let S, T be sets. We define the set-theoretic difference of the ordered pair (S, T) to be S\T = {x € S|x & T}. (a) (1

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1. Let S, T be sets. We define the set-theoretic difference of the ordered pair (S, T) to be S\T = {x € S|x & T}. (a) (1

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1 Let S T Be Sets We Define The Set Theoretic Difference Of The Ordered Pair S T To Be S T X S X T A 1 1
1 Let S T Be Sets We Define The Set Theoretic Difference Of The Ordered Pair S T To Be S T X S X T A 1 1 (56.8 KiB) Viewed 57 times
1. Let S, T be sets. We define the set-theoretic difference of the ordered pair (S, T) to be S\T = {x € S|x & T}. (a) (1 point) Prove that T U (S\T) = SUT. (b) (1 point) Prove that (S\T) n (T | S) = 0.
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