(a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

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(a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr

Transcript of (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

Page 1: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

(a+b)2 =a2+b2+2ab(a+b)2 =a2+b2+2ab

SRyxI – A`TvINivSw – gixq

hrdIp korssss AYm.AYs gyt, AimRqsr

Page 2: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

loVINdI sm`grI

• rMgdwr kwgz dI SIt

• kYNcI

• jumYtrI bwks

• PYvIkol

• Qrmokol dI SIt

• rMgdwr kwgz dI SIt

• kYNcI

• jumYtrI bwks

• PYvIkol

• Qrmokol dI SIt

Page 3: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

iek sPYd kwgz dI SIt lEiek sPYd kwgz dI SIt lE

Page 4: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

ies au`qy ie`k vrg iK`co

Page 5: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

ies vrg nUM k`t lE

Page 6: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 7: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 8: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

ies vrg nMU do vrgW qy do AwieqW iv`c vMf lEies vrg nMU do vrgW qy do AwieqW iv`c vMf lE

Page 9: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 10: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

mMn lE iek vrg dI Bujw ‘a’ hYmMn lE iek vrg dI Bujw ‘a’ hY

Page 11: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

AA

Page 12: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

Awieq dI lMbweI ‘b’ qy cOVweI ‘a’ mMn lE Awieq dI lMbweI ‘b’ qy cOVweI ‘a’ mMn lE

Page 13: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

B

A

AA

Page 14: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 15: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

mMn lE dUjy vrg dI Bujw ‘b’ hYmMn lE dUjy vrg dI Bujw ‘b’ hY

Page 16: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

B

A

B

B

A

Page 17: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

ies qrW dUjy Awieq dI lMbweI ‘b’ qy cOVweI ‘a’ ho jwvygI ies qrW dUjy Awieq dI lMbweI ‘b’ qy cOVweI ‘a’ ho jwvygI

Page 18: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

B

A

B

B

A

AA

BB

Page 19: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 20: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

B

A

B

B

A

AA

BB

AA A²A² ABAB

B²B²ABAB

Page 21: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

kYNcI nwl k`t lEkYNcI nwl k`t lE

Page 22: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

Bujw ‘a’ vwly vrg dy mwp dw rMgIn kwgz k`t lE

Bujw ‘a’ vwly vrg dy mwp dw rMgIn kwgz k`t lE

Page 23: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 24: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 25: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.

‘a’ Bujw vwly vrg dy mwp dy k`ty hoey rMgIn kwgz nMU icpkw dE‘a’ Bujw vwly vrg dy mwp dy k`ty hoey rMgIn kwgz nMU icpkw dE

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Page 27: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
Page 28: (a+b) 2 =a 2 +b 2 +2ab SRyxI – A`TvIN ivSw – gixq hrdIp kor ssss AYm.AYs gyt, AimRqsr.
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