Picture these nodes as a complex computer network, where each node represents a computer and the links between them denote the cost of building connections. Your objective is to connect all the nodes together while minimizing the overall cost of establishing these connections, to design an efficient and cost$-$effective network. using these numbers the first column is the start points the second is the end point and the third is the length between them $1210$

$1612$

$13013$

$13432$

$2310$

$2738$

$2813$

$22521$

$3410$

$388$

$3913$

$4510$

$498$

$51012$

$53121$

$6710$

$61131$

$64422$

$64712$

$7810$

$71211$

$8910$

$81312$

$81411$

$91010$

$91410$

$91528$

$101510$

$10168$

$111220$

$111710$

$113030$

$12139$

$121810$

$131410$

$131910$

$141920$

$142010$

$142120$

$152020$

$152110$

$152220$

$153113$

$162217$

$162312$

$162822$

$163131$

$171812$

$172416$

$172512$

$182514$

$192012$

$192521$

$192632$

$202112$

$202616$

$212711$

$222751$

$222921$

$223722$

$232912$

$233152$

$242532$

$243044$

$243524$

$252617$

$253225$

$262712$

$262811$

$272823$

$283234$

$283343$

$283633$

$293823$

$303443$

$323332$

$323518$

$333612$

$343522$

$353625$

$354021$

$354110$

$363716$

$363962$

$364022$

$373831$

$394012$

$404121$

$424351$

$424612$

$434418$

$444514$

$444713$

$454612$