Question: For a Leftist Heap, rank(x) = 0 for a node x that is a leaf and rank(x) = 1 + min{rank(left(x)), rank(right(x))} for a node

For a Leftist Heap, rank(x) = 0 for a node x that is a leaf and rank(x) = 1 + min{rank(left(x)), rank(right(x))} for a node x that is not a leaf...
Also key(x) key(x) For a Leftist Heap, rank(x) = 0 for a node x

(a) Show that the rank of the root is O(log n) (this is equivalent to saying that the length of the rightmost path (from the root) is O(log n)

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