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DC 1 7 Assume se d n d n put di rayt laybri d n we yu de rayt k d , so yu n
DC Assume se dn dn put di rayt laybri dn we yu de rayt kd so yu n nid f rayt #include nisay pan dis gzam N yuz "cout we dn aks am f difayn wan fnshn we de ritn sntinyuz cout f knsol tput nm Giv int nums: wetin na di valyu f nums Wetin na di valyu f nums Difayn di fnshn plus wit di sayn we de d ya void plus int; Di fnshn tek wan pyntatoint n inkrisayz bay di vribul wit di adrs we dn gi Fgzampul int x : plus&x; kot x; Wetin na di knsol autput f di program we de kam bin void paws inte intky Xy: y x; int men int a b : paw ab: kot a Gi di dimnshnal arenjmnt nums rayt wan f stetmnt we de st l in mmba dn bak. If di nmba dn na di arenjmnt nums l difrn n dn de go p frm p to dn lft to rayt, rayt kd we de rivns di da so di nmba dn de go d Difayn fnshn na int palindrome unsigned int n we de ritn tru if di nmba input na palindrome rid di sem bakwdn lay dasay Giv strukt Point dabl xy; as dn dn difayn am na di tksbuk difayn struct Rktangul we de riprizent rktnj wit sayd rizntal to di xaks, yuz tu Point, di palft vertex, n di lwarayt vertex. Dn bak, inklud n difayn mmba fnshn eria we de ritn di eria f di rktnj Na dis na gzampul yuz Point P Q ; Rktangul R P; cout Reria ; Gi di difinishn f wan rikrsiv fnshn numStars we de ritn di nmba fs na wan tik we dn knstrk lk d ya wit n rwYu fnshn f rikrsiv difayn insay wan we we gt minin. n: sta n: sta n: sta dn n: sta dn
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