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Algorithms A and B have running times T1(n) and T2(n) respectively, where T1(n)=aT1(2n)+n for n>1 and T1(1)=1 T2(n)=aT2(4n)+n for n>1 and T2(1)=1 We know that

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Algorithms A and B have running times T1(n) and T2(n) respectively, where T1(n)=aT1(2n)+n for n>1 and T1(1)=1 T2(n)=aT2(4n)+n for n>1 and T2(1)=1 We know that T1(n)=(T2(n)). It is known that a1, but the value of the constant a is not known. Find T1(n) (i.e., find f(n) such that T1(n)=(f(n))). Show your work! Hint: Consider the cases when 1a4. In what case can the condition T1(n)=(T2(n) be satisfied

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