Consider the following Karnaugh Map (K-map). Minimal Function generated by this Karnaugh map is?

1. $Q'S+P'Q$2. $Q'S'+P'S'$3. $P'Q''+P'S'+Q'S'$4. $PQ+Q'S'+P'S'$
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The points $(K,2-2K)$, $(-K+1,2K)$ and $(-4-K,6-2K)$ are collinear if:(A) $K=\frac{1}{2}$
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In a binary search tree, the worst case time complexity of inserting
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