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2.........................................................................................................................................................................  ICT Chapter-5 Rhombus Publications wgRv‡bi †cÖvMÖvg fzj ms‡kvab K‡i m¤ú~Y© †cÖvMÖvg covi ci| A_©vr wgRvb K¤úvBjvi‡K Abyev`‡K wn‡m‡e e ̈envi K‡i| K¤úvBjvi D”P ͇̄ii fvlvi †jLv Drm †cÖvMÖvg‡K e ̄‧ †cÖvMÖv‡g iƒcvšÍi K‡i| K¤úvBjvi Pvjbvi Rb ̈ †ewk cwigvY †ggwii cÖ‡qvRb nq KviY GwU m¤ú~Y© †cÖvMÖvg c‡o GKmv‡_ Abyev` K‡i| wbe©v‡ni mgq B›Uvi‡cÖUvi †Kv‡bv jvB‡b fyj n‡j wbe©vn eÜ K‡i †`q Ges fyj cÖ`k©b K‡i| K¤úvBjvi I B›Uvi‡cÖUv‡ii gv‡S B›Uv‡cÖUvi w`‡q †cÖvMÖvg wWevM Kiv Zzjbvg~jK mnR| K¤úvBjvi me ̧‡jv fzj GKmv‡_ cÖ`k©b Kivq wWevwMs G mgq †ewk jv‡M| B›Uvi‡cÖUvi †Kv‡bv jvB‡b fzj _vK‡j Abyev` eÜ K‡i †`q Ges fzj ms‡kvab Kiv n‡j cieZ©x †Kv‡bv fzj _vK‡j cÖ`k©b K‡i| d‡j B›Uvi‡cÖUv‡ii wWevwMs I †Uw÷s MwZm¤úbœ nq| ZvB ejv hvq, gviæ‡di e ̈eüZ Abyev`K †cÖvMÖvg A_©vr B›Uvi‡cÖUv‡ii gva ̈‡g †cÖvMÖvg wWevM Kiv mnR| cÖkœ2 9 2 + 122 + 152 + ................... + 902 (K) †gwkb fvlv Kx? [Xv. †ev. 24] (L) wm GKwU †Km †mbwmwUf fvlv- e ̈vL ̈v Ki| [Xv. †ev. 24] (M) DÏxc‡Ki avivwUi †hvMdj wbY©‡qi Rb ̈ A ̈vjMwi`g •Zwi Ki| [Xv. †ev. 24] (N) DÏxc‡Ki avivwUi †hvMdj cÖ`k©‡bi Rb ̈ wm fvlvq GKwU †cÖvMÖvg wjL| [Xv. †ev. 24] mgvavb: K ïaygvÎ 0 Ges 1 e ̈envi K‡i †g.wjK †h fvlvi †`qv wb‡`©k Kw¤úDUvi mivmwi eyS‡Z cv‡i †m fvlv‡K †gwkb fvlv e‡j| L wm fvlv GKwU †Km †mbwmwUf fvlv A_©vr †QvU nv‡Zi Ges eo nv‡Zi Aÿ‡ii gv‡S cv_©K ̈ cwijwÿZ nq| wm †cÖvMÖv‡g KxIgvW© ̧‡jv †QvU nv‡Zi Aÿ‡i wjL‡Z nq| eo nv‡Zi Aÿi e ̈env‡i K¤úvBjvi fyj cÖ`k©b K‡i| †hgb: for, while, int, char BZ ̈vw`i cwie‡_© FOR, WHILE, INT, CHAR BZ ̈vw` wjL‡Z K¤úvBjvi fzj cÖ`k©b Ki‡e| C fvlv upper case Ges lower case Gi gv‡R cv_©K ̈ Ki‡Z cv‡i, ZvB GwU †Km †mbwmwUf fvlv| M 9 2 + 122 + ............ 902 DÏxc‡Ki avivwUi †hvMdj wbY©‡qi Rb ̈ A ̈vjMwiMg wb‡P †`Lv‡bv n‡jv: avc-1: †cÖvMÖvg ïiæ Kwi| avc-2: cÖviw¤¢K †hvMdj wn‡m‡e sum = 0 Ges ïiæi msL ̈v wn‡m‡e i = 9 aiv n‡jv| avc-3: i < 90 n‡j 4bs av‡c Mgb Ab ̈_vq 6bs av‡c G Mgb| avc-4: sum = sum + i  i wnmv‡e cieZ©x †hvMdj wbav©iY| avc-5: i = i + 3 wnmve K‡i 3bs av‡c †cÖiY| avc-6: djvdj wn‡m‡e sum Gi gvb cÖ`k©b Kwi| avc-7: †cÖvMÖvg †kl| N DÏxc‡Ki aviwUi †hvMdj cÖ`k©‡bi Rb ̈ wm fvlvq †cÖvMÖvg : #include int main() { int i; int sum = 0; for (i = 9; i < 90; i = i + 3) { sum + = i * i; } printf ("The sum of series is: %d\n", sum); return 0; } cÖkœ3 1  2  3  .............  l (K) wWevwMs Kx? [iv. †ev. 24] (L) †fvjvUvBj †ggwi Ges bb-†fvjvUvBj †ggwi GK bq- e ̈vL ̈v Ki| [iv. †ev. 24] (M) DÏxc‡Ki avivwUi djvdj wbY©‡qi Rb ̈ cÖevn wPÎ A1⁄4b Ki| [iv. †ev. 24] (N) DÏxc‡Ki avivwUi djvdj cÖ`k©‡bi Rb ̈ wm fvlvq GKwU †cÖvMÖvg †jL| [iv. †ev. 24] mgvavb: K †cÖvMÖvg †_‡K fzj ÎywU Lyu‡R †ei K‡i Zv mgvavb Kiv‡K wWevwMs e‡j| L †fvjvUvBj †g‡gvwi Ges bbцfvjvUvBj †g‡gvwi GK bq| †fvjvUvBj †g‡gvwi Ges bbцfvjvUvBj †g‡gvwii gv‡S cv_©K ̈: welq †fvjvUvBj †g‡gvwi bb †fvjvUvBj †g‡gvwi 1. †WUv msiÿY we`y ̈‡Zi Ici wbf©ikxj| we`y ̈r Qvov †WUv msiÿY Ki‡Z cv‡i| 2. †WUv ̄ vwqZ¡ A ̄ vqx ̄ vqx 3. e ̈envi CPU Acv‡ik‡bi Rb ̈ †WUv G‡·m| ̄ vqx †WUv msiÿY 4. MwZ `aæZ MwZi| axiMwZi 5. D`vniY RAM, Cache Memory| HDD, SSD, ROOM, Flash memory| M 1  2  3 ........ N DÏxc‡Ki aviwUi djvdj wbY©‡qi cÖevnwPÎ: Start Input n i = 1 Product = 1 End Print product ID i< = n p = p * i i = i + i Yes No N DÏxc‡Ki avivwUi djvdj cÖ`k©‡bi Rb ̈ wm fvlvq †cÖvMÖvg wb¤œiƒc: #include int main() { int n; long long product = 1; scanf("%d", &n); for (int i = 1; i < = n; i++) { product = product * i; } printf("The product of numbers from 1 to %d is % 11d\d", n. product); return 0; }

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