Let n ∈ N, x ∈ R and y ∈ R. Then the (r + 1)th item of polynomial (x + y)n (arranged in the descending order of the powers of x) can be expressed as?
Let U, V e arbitrary sets, then based on the De Morgan laws we have (U ∩ V)' = ?
U' ∪ V'
U' ∩ V'
U ∪ V'
U' ∩ V
Let n be an integer represented in base 10 as a sequence of t decimal digitals, i.e., d1d2d3...dt. Then n mod 9 can be expressed as?
Assume that n is an exact power of 2, which is the solution of the recurrence relation shown below?
Γ(n) = 2 lg n
Γ(n) = n lg n
Γ(n) = n lg lg n
Γ(n) = n lg lg lg n
When use a binary search algorithm to find an element in an N-element list, how many elements in the list will be examined before the algorithm returns a failure in finding the element?
N
log N
N/2
log(N/2)
Let k ∈ N, n ∈ N and r ∈ R. Then which summation formula below is wrong?
None
The edge connectivity of an undirected graph denotes the minimum number k of edges that must be removed to disconnect the graph. For example, the edge connectivity of a tree is 1. Accordingly, the edge connectivity of a cyclic chain of vertices is ____
Visiting the tree below in postorder gives the result A_ _ _ _ _ _ _P
If we flip a coin, there is probability p that it comes up heads and probability q that it comes up tails, where p + q = 1.0; i.e., the process have just two outcomes. If we toss the coin n times and assume that different coin tosses are always independent. Then the chance of obtaining exactly k tails in n tosses is _____.
The 8-bit two's complement notation of (7)10 is ______.
The harmonic number Hj, j = 1, 2, 3, … are defined as follows
Given an undirected graph G = (V, E) with |V| nodes and |E| edges. To make sure that G is connected, the value of |E| is at least ______.
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