2. Awieq dy KyqrPl dw sUqr sQwipq krnw[ SRyxI – A~TvI AiDAwie nM: 14 AiDAwie dw nwm : KyqrPl milkw bwlI s.s.s.s. gVHw, jlMDr

3. Awieq dy KyqrPl dw sUqr sQwipq krnw[ SRyxI – A~TvI AiDAwie nM: 14 AiDAwie dw nwm : KyqrPl milkw bwlI s.s.s.s. gVHw, jlMDr

4. sm`grI (1) jmYtrI bwks (2) gRwP pypr (3) kYNcI

5. 1sY.mI. x 1sY.mI. Awkwr dy100 vrgwkwr tukVy[

6. 1 vrg sY.mI. Awkwr vwly g`qy dy 24 tukVy lvo[iehnW 24 tukiVAW dw KyqrPl 24 vrg sY. mI. hovygw[

7. lMbweI qy cOVweI not kro[hux lMbweI qy cOVweI dI guxW kroo qy jvwb swrxI ivc not kro[ hux iehnw 24 tukiVAW nUM iek is`DI lweIn ivc r`K ida[ieh iek Awieq bx jwvygI[iesdI

8. huux iehnw 24 tukiVAW nMU 12-12 tukiVAW dI do lweInW ivc r`K ida[ies Awieq dI lMbweI,cOVweI qy lMbweI x cOVweI dI gxnw kro qy jvwb swrxI ivc not kro[

9. huux iehnw 24 tukiVAW nMU 8-8 dIAW iqMn lweInW ivc ies qrHw joV ik ieh ie~k Awieq bx jwx[ies Awieq dI lMbweI,cOVweI qy lMbweI x cOVweI dI gxnw kro qy jvwb swrxI ivc not kro

10. huux iehnw tukiVAW nMU 6-6 dIAW cwr lweInW ivc r`K ky Awieqwkwr AwikRqI bxwE[ ies AwikRqI dI lMbweI, cOVweI qy lMbweI x cOVweI dI gxnw kro qy jvwb swrxI ivc not kro

11. lVI nM.lMbweIcOVweIlMbweI x cOVweI 12341234 24 sm 12 sm 8 sm 6 sm 1sm 2sm 3 sm 4 sm (24x1) sm 2 = sm 2 (12x2) sm 2 = sm 2 (8x3) sm 2 = sm 2 (6x4) sm 2 = sm 2

12. 10 AsI vyKdy hW ik vrgW nUM v`K-v`K qrIky nwl r`K ky bxweI swrIAW AwikRqIAW dI lMbweI qy cOVweI nUM guxw krky 24 vrg sm pRwpq huMdw hY jo kI 24 vrgW dw kul KyqrPl hY[ ieQo AsIN Awieq dw KyqrPl pqw krn leI sUqr iqAwr krdy hW[

13. AiBAws:-1 Awieq dw KyqrPl pqw kro jy Awieq dI lMbweI=5.5 qy Awieq dI cOVweI=2.3 id`qI hovy h`l: Awieq dw KyqrPl = Awieq dI lMbweI x Awieq dI cOVweI =(5.5 x 2.3) sm 2 =12.65 sm 2

14. AiBAws:-2 h`l kro: Awieq dw KyqrPl pqw kro jy Awieq dI lMbweI=6.7 qy Awieq dI cOVweI=3.8 id`qI hovy

15. DMnvwd