Professor bunyan thinks he has discovered a remarkable property of binary search trees. suppose that the search for key kk in a binary search tree ends up in a leaf. consider three sets: aa, the keys to the left of the search path; bb, the keys on the search path; and cc, the keys to the right of the search path. professor bunyan claims that any three keys a \in aa∈a, b \in bb∈b, and c \in cc∈c must satisfy a \le b \le ca≤b≤c. give a smallest possible counterexample to the professor's claim.

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the answer to your question would be something called hertz. the unit of measurement called a hertz, which is one cycle per second, is used to measure clock speed. within one cycle, your computer processes, refreshes, or updates itself to the changes that it is going through. in the case of computer clock speed, one hertz equals one tick per second. the clock speed of computers is usually measured in megahertz (mhz) or gigahertz (ghz)