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Why don't we permit a minimum degree of t=1 for a B-tree?
According to the definition of B-Tree, a B-Tree of order n means that every node in the tree has a maximum of n-1 keys and n subtrees. Therefore a B-Tree of order 1 will have maximum 0 keys, i.e. no node can have any keys so such a tree is not possible and as we can't permit a minimum degree of t=1 for a B-Tree.
The Boolean expression A‾.B + A.B‾ + A.B is equivalent to ? Ans. The Boolean expression A‾ .B + A. B‾+ A.B is equivalent to A + B (A‾ .B + A. B‾+ A.B = B( A‾ + A) + A. B‾ =
what is an interface and perpheral device
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