Page 108 - Universal Vihaan 4

     (NEP2020)    vkn'kZ iz'u&i=k&1
(NEP2020) 
 (Experiential Learning)

ubZ fnYyh esa gekjs ns'k osQ egkefge jk"Vªifr dk fuokl gS] ftls jk"Vªifr Hkou dgk tkrk gSA blh ifjlj esa ,d ckx 1- lgh mRrj ij (ü) dk fpg~u yxkb,µ

gS] ftls eqxy xkMZu dgrs gSaA cPpksa dks ogk¡ dh lSj djokb,A lewg esa ppkZ dhft,A (d) fdlus dgkµ ¶;gh lPpk ghjk gSA¸

fuEufyf[kr iz'uksa osQ mRrj nhft,µ (i) o`n~/ L=kh (ii) igyh L=kh

1- ;g mn;ku fdl ½rq esa lkekU; tuksa osQ fy, [kqyrk gS\ (iii) nwljh L=kh (iv) rhljh L=kh

2- ;g mn~;ku fdrus fnuksa osQ fy, [kqyrk gS\ ([k) thou Hkj fdjk, osQ edku esa jgus okys iz/kuea=kh dkSu Fks\

3- ;g fdrus ,dM+ {ks=k esa iSQyk gS\ (i) egkRek xka/h (ii) usg: th
+
(iii) 'kkL=kh th (iv) xqyTkkjh yky uank
4- iwQyksa osQ ikS/ksa osQ vykok vkius ogk¡ D;k ns[kk\
2- fuEufyf[kr iz'uksa osQ mRrj nhft,µ
5- bls vkS"kf/ mn~;ku Hkh dgk tkrk gSA D;ksa\
(d) dfo dks frjaxs osQ uhps oSQlk eglwl gksrk gS\
6- cVj ÝykbZ xkMZu esa vkius D;k ns[kk\
(•) fdj.k etqenkj dk tUe dc vkSj dgk¡ gqvk\
7- E;wftdy xkMZu esa vkius D;k ns[kk\
(x) pkSFkh L=kh dk csVk okLro esa ¶lPpk ghjk¸ Fkk] oSQls\
8- gcZy xkMZu dc vkSj fdlus LFkkfir djok;k\
(?k) lkSjHk us iSls fdl izdkj dek,\

(Ä) fdl iksaxy esa i'kqvksa dh iwtk dh tkrh gS\

 (Art Integration) 3- bu iafDr;ksa osQ vFkZ fyf[k,µ

baVjusV ij jk"Vªifr Hkou dk js[kkfp=k <w¡<+dj] mls fizaV djokb, vkSj mleas jax Hkjdj ;gk¡ fpidkb,A (d) vkvks I;kjs ohjks vkvks] ns'k&/eZ ij cfy&cfy tkvksA
,d lkFk lc feydj xkvks] I;kjk Hkkjr ns'k gekjkA

(•) bl >aMs osQ uhps fuHkZ;] jgs lqjf{kr ;g n`<+ fu'p;A

dk¡is 'k=kq ns[kdj eu esa] feV tk, Hk;&ladV lkjkA

4- i;kZ;okph 'kCn fyf[k,µ

Hkzej ] iFk] fo'o] lq/k

5- foijhrkFkZd 'kCn fyf[k,µ

lEeku] LoxZ] e/qj] v¡/sjk

6- bu okD;ka'kksa osQ fy, ,d&,d 'kCn fyf[k,µ

(i) ftlosQ vkus dh frfFk fuf'pr u gksA (ii) tks nwljksa dh HkykbZ djrk gks

7- fn, x, 'kCnksa dk okD; esa iz;ksx dhft,µ

olq/k] okfVdk] iq"i] lehj

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 