1. If AnB = A, then A = B. 2. Suppose A, B,C + Ø, if A + B and B+C, then A # C. 3. The set {Ø} is a null set. If ACB and AC C, then BnC + A. 4. 5. If A is a finite set and B is an infinite set, then...

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1.<br>If AnB = A, then A = B.<br>2.<br>Suppose A, B,C + Ø, if A + B and B+C, then A # C.<br>3.<br>The set {Ø} is a null set.<br>If ACB and AC C, then BnC + A.<br>4.<br>5.<br>If A is a finite set and B is an infinite set, then Ax B is a finite set.<br>6.<br>Let A, B + Ø. A relation from A to B is a subset of the Cartesian product between A and B.<br>.7.<br>For any sets A and B, (AU B)C = A©U B©<br>8.<br>The set {1} is equivalent to the set {Ø}.<br>If A = {0, {Ø},Ø} and B = {Ø}, then AnB = {Ø}.<br>9.<br>10.<br>The set Y = {(a,f), (b, f), (c, f), (f: f)} is a function.<br>

Extracted text: 1. If AnB = A, then A = B. 2. Suppose A, B,C + Ø, if A + B and B+C, then A # C. 3. The set {Ø} is a null set. If ACB and AC C, then BnC + A. 4. 5. If A is a finite set and B is an infinite set, then Ax B is a finite set. 6. Let A, B + Ø. A relation from A to B is a subset of the Cartesian product between A and B. .7. For any sets A and B, (AU B)C = A©U B© 8. The set {1} is equivalent to the set {Ø}. If A = {0, {Ø},Ø} and B = {Ø}, then AnB = {Ø}. 9. 10. The set Y = {(a,f), (b, f), (c, f), (f: f)} is a function.

Jun 04, 2022
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