Question: Let T(n) be a function satisfying the recurrence , T(1) = 1 Prove by induction that T(n) satisfies a bound of the form T(n) (n-b)

Let T(n) be a function satisfying the recurrence

Let T(n) be a function satisfying the recurrence , T(1) = 1 , T(1) = 1

Prove by induction that T(n) satisfies a bound of the form T(n) Prove by induction that T(n) satisfies a bound of the form T(n) (n-b) for appropriately chosen values of c and b. Also find appropriate values of b and c

T(n) = T (137) + () +1

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