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WGU C959:DISCRETE MATH EXAMS PACK|GUARANTEED SUCCESS £23.64   Add to cart

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WGU C959:DISCRETE MATH EXAMS PACK|GUARANTEED SUCCESS

WGU C959:DISCRETE MATH EXAMS PACK|GUARANTEED SUCCESS

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WGU C959 - Discrete Math exam questions and answers

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What is the notation for subset? ⊆ A collection of objects is known as a set What is the notation for integers? ℤ What is the notation for element? ∈ What is the notation for set-roster? { } Write the set-builder notation for, "Numbers whose square root...

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C959 WGU unit 1 questions with 100% correct answers.

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p∧q conjunction "and" T/T=T T/F=F F/T=F F/F=F p∨q disjunction/inclusive or "or" T/T=T T/F=T F/T=T F/F=F p⊕q exclusive or "or" T/T=F T/F=T F/T=T F/F=F ¬p negation "not" ¬T = F ¬F = T p→q conditional operation "if p then q...

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C959 WGU unit 3 questions and answers.

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boolean complement denoted with bar symbol reverses elements value (bar over)0=1 (bar over)1=0 boolean addition 0+0=0 0+1=1 1+0=1 1+1=1 boolean multiplication 0×0=0 0×1=0 1×0=0 1×1=1 ⊕ exclusive or XOR outputs 1 only when inputs are different 0⊕0=0 ...

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C959 Discrete Math I| 305 questions and answers.

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Form When an argument has been translated from English using symbols Invalid Describes an argument when the conclusion is false in a situation with all the hypotheses are are true Valid Describes an argument when the conclusion is true whenever the hypotheses are all true Con...

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C959 WGU unit 4 questions with 100% correct answers

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diagonal matrix square matrix which all non-diagonal entries are 0 diagonal entries can be 0 identity matrix diagonal matrix which all entries along main diagonal is 1, all other entries = 0 can different sized matrices be added? no matrix addition [3|-4] + [-2|8] [1|0...

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C959 Discrete Math 1 questions with 100% correct answers

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Set Difference A - B, the set containing those elements that are in A but not in B Set Symmetric Difference A ⊕ B: the set of elements that are a member of exactly one of A and B, but not both. An alternative definition of the symmetric difference operation is: A ⊕ B = ( A - B ) ∪...

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