Question

can you explain the diagram please

Answer 1

*Convex Fonction (Gzcphically)→A Conction is said to be cenvey if we toke any tuo point on tne guph and he Jine segment jeining these two pointg away's lie above the gyoph -fx) Convex Fonc tion belous the geaph not convex Note: IGeaph of fonc tHon has no t moxe than one minimom then, it is SArict Coney Function tlou; co nar! teよ f(x"치z, . .자.) be any fonction which is convex and has unique optimel aloe ming to given question:ぅ(In n-dimension ieinge ' It has cri re mirn, nom point say (s,み )n ) eo we have to just fin ost this minimom point which ootimize the fincion Ts lind minimom point we solve は,A, ,,Jr.) (daxivative u ith despect to ) x. riem above we get (ditt, x.), and b potting this use opti mize f(X,,a,, *)

을요 optimize fa):プ ?.. 1 个 1) Cleasty, shict convex function ome has only one minimum point (o,) by gxaph ) Put this point in a) we get opHmom valve of f) 1 is optimum value of glven f
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