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Consider the minterm list form of a Boolean function š¹ given below

Q. Consider the minterm list form of a Boolean function š¹ given below. š¹(š‘ƒ, š‘„, š‘…, š‘†) = āˆ‘ š‘š(0, 2, 5, 7, 9, 11) + š‘‘(3, 8, 10, 12, 14) Here, š‘š denotes a minterm and š‘‘ denotes a donā€™t care term. The number of essential prime implicants of the function š¹ is_______. Ans: 3 Sol: Essential ...

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Consider the weights and values of items listed below

Q. Consider the weights and values of items listed below. Note that there is only one unit of each item. Item numberWeight (in Kgs)Value (in Rupees)11060272834204224 The task is to pick a subset of these items such that their total weight is no more than 11 Kgs and their total value is ...

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Consider the following undirected graph G

Q. Consider the following undirected graph G: Choose a value for x that will maximize the number of minimum weight spanning trees (MWSTs) of G. The number of MWSTs of G for this value of x is Ans: 4 Sol: To maximize the number of minimum weight spanning trees of G, the value of x ...

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Consider Guwahati (G) and Delhi (D) whose temperatures can be classified as high (š»), medium (š‘€) and low (šæ)

Q. Consider Guwahati (G) and Delhi (D) whose temperatures can be classified as high (š»), medium (š‘€) and low (šæ). Let š‘ƒ(š»šŗ) denote the probability that Guwahati has high temperature. Similarly, š‘ƒ(š‘€šŗ) and š‘ƒ(šæšŗ) denotes the probability of Guwahati having medium and low temperatures respectively. ...

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Let G be a graph with 100! vertices, with each vertex labelled by a distinct permutation of the numbers 1,2, ā€¦ , 100

Q. Let G be a graph with 100! vertices, with each vertex labelled by a distinct permutation of the numbers 1,2, ā€¦ , 100. There is an edge between vertices š‘¢ and š‘£ if and only if the label of š‘¢ can be obtained by swapping two adjacent numbers in the label of š‘£. Let š‘¦ denote the degree of a vertex ...

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