Question: Given the recurrence relation: T ( n ) = 2 T ( n 2 ) + n with the base cases T ( 0 )

Given the recurrence relation: T(n)=2T(n2)+n with the base cases T(0)=0 and T(1)=1, solve using backward substitution.
Consider the recurrence relation: T(n)=T(n4)+n. Solve this using the master theorem.
Given T(n)=T(n-1)+n, with the base cases T(0)=0, solve the recurrence relation using backward substitution.
 Given the recurrence relation: T(n)=2T(n2)+n with the base cases T(0)=0 and

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