Consider the program below which preprocesses a vector. void triplesort(vector& v,int lo,int hi) { if (hi hooD lo) { if (v[lo) > v[hi]) swap(v[lo),v[hi); } { triplesort the first 2/3s of v[lo..hi]; triplesort the second 2/3s of v[lo..hi); foode else letelog to lmun e ber triplesort the first 2/3s of v[lo..hi]; return; ola nd dou t og ad obrap e dec a. Define a recurrence relation WITH BOUNDARY CONDITIONS as a function of the vector length which satisfies the time complexity of the program. b. Solve the recurrence relation.

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Consider the program below which preprocesses a vector.
olt
void triplesort(vector<int>& v,int lo,int hi) idengd
{
if (hi == lo) { if (v[lo] > v[hi]) swap(v[lo],v[hi]); }
else
hooD
MAHT
fooda
{
triplesort the first 2/3s of v[lo..hi];
triplesort the second 2/3s of v[lo..hi];
letiog lo dmun a be triplesort the first 2/3s of v[lo..hi];
return;
ad ban
al sda o
villatieg o1s
ad l sio
a. Define a recurrence relation WITH BOUNDARY CONDITIONS as a function of the
vector length which satisfies the time complexity of the program.
b. Solve the recurrence relation.
om hom G Orer po n o bopre
Transcribed Image Text:Consider the program below which preprocesses a vector. olt void triplesort(vector<int>& v,int lo,int hi) idengd { if (hi == lo) { if (v[lo] > v[hi]) swap(v[lo],v[hi]); } else hooD MAHT fooda { triplesort the first 2/3s of v[lo..hi]; triplesort the second 2/3s of v[lo..hi]; letiog lo dmun a be triplesort the first 2/3s of v[lo..hi]; return; ad ban al sda o villatieg o1s ad l sio a. Define a recurrence relation WITH BOUNDARY CONDITIONS as a function of the vector length which satisfies the time complexity of the program. b. Solve the recurrence relation. om hom G Orer po n o bopre
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