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5.Consider the following recursive definition of T(n ) T(1)=1T(n)=nT(n1),n2 Show that log(T(n))(nlog) T(n)=n!logn!=logi 6. Consider the recursive: L(n)=1+2L(n/2)0ifn>1ifn=1 Prove that: L(n)=(n)

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5.Consider the following recursive definition of T(n ) T(1)=1T(n)=nT(n1),n2 Show that log(T(n))(nlog) T(n)=n!logn!=logi 6. Consider the recursive: L(n)=1+2L(n/2)0ifn>1ifn=1 Prove that: L(n)=(n)

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