Suppose that you were able to compute all low(u) values for every vertex u ∈ V such that low(u) = min ? pre(u) pre(w) where (v, w) is a backedge for some descendant v of u Write an algorithm that uses the low values of every vertex to determine if G is biconnected. You algorithm should NOT output each biconnected component, it must only return "Yes" or "No".

Problem 1 - hashing we would like to use initials to locate an individual. for instance, mel should locate the person mark e. lehr. note: this is all upper case. generate a hash function for the above using the numbers on your telephone. you know, each letter has a number associated with it, so examine your telephone keypad. generate 512 random 3 letter initials and take statistics on a linked list array size 512 to hold this information report how many have no elements, 1 element, 2 elements, does this agree with the hashing statistics distribution?

When guido van rossum created python, he wanted to make a language that was more than other programming languages. a. code-based b. human-readable c. complex d. functional

Which of these serves as a bridge between the programming team and the audio team?