Question: We have two divide-&-conquer algorithms, let's call them A and B, where A calls B. Their time complexities, TA(n) and Tb(n), are expressed by the

We have two divide-&-conquer algorithms, let's call them A and B,

We have two divide-&-conquer algorithms, let's call them A and B, where A calls B. Their time complexities, TA(n) and Tb(n), are expressed by the following recurrence relations TA(n) = 27 TA(n/9) + Tb (vn) TB(n) = 8 TB(n/2) + 6(n logs n) Then O a. TA(n) 0(n1.5 logo n) O b.TA(n) 0(n 1.5 log n) O c.TA(n) 0(n log n) O d.TA(n) 0(n log n) OeTA(n) (log n) Of.TA(n) = 6(n)

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