7. [10 points (bonus)] Consider A, BCR such that AnB = 0. Prove IAUB(x) = IA(x)...
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7. [10 points (bonus)] Consider A, BCR such that AnB = 0. Prove IAUB(x) = IA(x) + IB(x) where IA(x) = 8. [10 points (bonus)] Consider A, B C R. Prove IA(x) = [1, if x € A 10, . IANB(x)= IA(x) · IB(x) where 9. [10 points (bonus)] Consider = {1, a, 7}, Calculate all possible values of μ(A). 0, otherwise [1, if € A x 0, otherwise μ: 22 → [0, 1] #A #Ω μ(A)= = 7. [10 points (bonus)] Consider A, BCR such that AnB = 0. Prove IAUB(x) = IA(x) + IB(x) where IA(x) = 8. [10 points (bonus)] Consider A, B C R. Prove IA(x) = [1, if x € A 10, . IANB(x)= IA(x) · IB(x) where 9. [10 points (bonus)] Consider = {1, a, 7}, Calculate all possible values of μ(A). 0, otherwise [1, if € A x 0, otherwise μ: 22 → [0, 1] #A #Ω μ(A)= =
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7 10 points bonus Consider A BCR such that AnB 0 Prove IAUBxIAx IBx where IAx J1 if A 10 otherwis... View the full answer
Related Book For
Discrete Mathematics and Its Applications
ISBN: 978-0073383095
7th edition
Authors: Kenneth H. Rosen
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