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التناقص الإشعاعي
1.
1 ﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻟﻨﻮﻭﻳﺔ
ﺍﻟﺘﺤﻮﻻﺕﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺ :ت رو ا داة ا دة ا. ZAN −= . و 18و و 17 : ي : lC35 17 ر ا ذرة اة ر :ﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝ :::: ﻛﻴﻤﻴﺎﺋﻲ ﻟﻌﻨﺼﺮﻛﻴﻤﻴﺎﺋﻲ ﻟﻌﻨﺼﺮﻛﻴﻤﻴﺎﺋﻲ ﻟﻌﻨﺼﺮﻛﻴﻤﻴﺎﺋﻲ ﻟﻌﻨﺼﺮ ﺍﻟﻜﻴﻤﻴﺎﺋﻴﺔ ﺍﻟﻨﻈﺎﺋﺮﺍﻟﻜﻴﻤﻴﺎﺋﻴﺔ ﺍﻟﻨﻈﺎﺋﺮﺍﻟﻜﻴﻤﻴﺎﺋﻴﺔ ﺍﻟﻨﻈﺎﺋﺮﺍﻟﻜﻴﻤﻴﺎﺋﻴﺔ ﺍﻟﻨﻈﺎﺋﺮ ((((3 ا إذنا . A ا ه آآ د و ري ا د ا ا ات فدو. . H3 1 و H2 1 ، H1 1 :ل ر و ا أن آا: ::::ﻠﺔﻠﺔﻠﺔﻣﺜﻠﺔﻣﺜﻣﺜﺃﻣﺜﺃﺃﺃ O18 8 O17 8 O16 8 ا 0,204 0 ,037 99,759 0 0 رةا ا 3 1 Arr o= : ا ا و ا د r وي آ اة Kgm 27 107,1 − ×= ا ا و: mro 15 102,1 − ×=
2.
2 317 33 3 /10.2 .4 .3 ..4 3 . 3 4 . mKg r m Ar mA r Am V M oo ≈==== πππ ρ ا ن
واة ا ا وين. 200 و ا دة ا 3 1cm آ ن ، ا ة و ا دة ا أن و 38 /10.2 cmtonne=ρ : ﺍﻟﻨﻮﺍﺓ ﺍﺳﺘﻘﺮﺍﺭ ﻭﻋﺪﻡ ﺍﺳﺘﻘﺮﺍﺭﺍﻟﻨﻮﺍﺓ ﺍﺳﺘﻘﺮﺍﺭ ﻭﻋﺪﻡ ﺍﺳﺘﻘﺮﺍﺭﺍﻟﻨﻮﺍﺓ ﺍﺳﺘﻘﺮﺍﺭ ﻭﻋﺪﻡ ﺍﺳﺘﻘﺮﺍﺭﺍﻟﻨﻮﺍﺓ ﺍﺳﺘﻘﺮﺍﺭ ﻭﻋﺪﻡ -ﺍﺳﺘﻘﺮﺍﺭ---II ::::ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﺍﻛﺘﺸﺎﻑ ﺣﻮﻝﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﺍﻛﺘﺸﺎﻑ ﺣﻮﻝﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﺍﻛﺘﺸﺎﻑ ﺣﻮﻝﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﺍﻛﺘﺸﺎﻑ ﺣﻮﻝ ﺗﺎﺭﻳﺨﻴﺔ ﻟﻤﺤﺔﺗﺎﺭﻳﺨﻴﺔ ﻟﻤﺤﺔﺗﺎﺭﻳﺨﻴﺔ ﻟﻤﺤﺔﺗﺎﺭﻳﺨﻴﺔ ﻟﻤﺤﺔ (1 ا ا ث م ن آ ا ا ط ا ر ا ا اآ م 1896 اف آ ااك أأنح أا درا إ م ورا اا. :ﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒ ( 2
3.
3 ا ط ا)ا(اة
ل ،ث ا ارا ا أآ ة اة إ ة د ة أو د. ::::ﺳﻴﻐﺮﻱ ﻣﺨﻄﻂﺳﻴﻐﺮﻱ ﻣﺨﻄﻂﺳﻴﻐﺮﻱ ﻣﺨﻄﻂﺳﻴﻐﺮﻱ ﻣﺨﻄﻂ :::: ),( ZN ﺍﻟﻤﺨﻄﻂﺍﻟﻤﺨﻄﻂﺍﻟﻤﺨﻄﻂ(ﺍﻟﻤﺨﻄﻂ((( 3 ،ة أ ل ، آ ا دا ى اأ ل ، ت ى أ ى إ ل ى ا إ أو ةط ا. :ﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔ – ﺍﻟﺘﻠﻘﺎﺋﻴﺔ ﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻟﺘﻠﻘﺎﺋﻴﺔ ﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻟﺘﻠﻘﺎﺋﻴﺔ ﺍﻟﻨﻮﻭﻳﺔ ﺍﻟﺘﺤﻮﻻﺕﺍﻟﺘﻠﻘﺎﺋﻴﺔ ﺍﻟﻨﻮﻭﻳﺔ -ﺍﻟﺘﺤﻮﻻﺕIII (Soddyﺳﻮﺩﻱ ﻗﺎﻧﻮﻥﺳﻮﺩﻱ ﻗﺎﻧﻮﻥﺳﻮﺩﻱ ﻗﺎﻧﻮﻥﺳﻮﺩﻱ ﻗﺎﻧﻮﻥ ) ::::ﺍﻹﻧﺤﻔﺎﻅ ﻗﺎﻧﻮﻥﺍﻹﻧﺤﻔﺎﻅ ﻗﺎﻧﻮﻥﺍﻹﻧﺤﻔﺎﻅ ﻗﺎﻧﻮﻥﺍﻹﻧﺤﻔﺎﻅ ﻗﺎﻧﻮﻥ ((((1 . A .دا ا وآت Z ا د و ل ل PYX A Z A Z A Z 2 2 1 1 +→ ا ل ا: 21 ZZZ += ⇐ Z ظ اا د 21 AAA += ⇐ A ظ اا د ﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔ ﺃﻧﻮﺍﻉﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔ ﺃﻧﻮﺍﻉﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔ ﺃﻧﻮﺍﻉﺍﻹﺷﻌﺎﻋﻴﺔ ﺍﻷﻧﺸﻄﺔ (ﺃﻧﻮﺍﻉ(((2 . 200>A ا د ذات ا ات ا ::::α ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ∗ . He4 2 م ا اة YA Z 4 2 − − ة اة إ XA Z ل ، و ويأ اة α ا ط ا : ه د α ط ا إ م ل:ا Po210 84 HePb 4 2 206 82 + . 200>A ا د ذات ا ات ا α ا ط ا : ﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔ ZN > ::::ذات ات ا − β ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ∗ YA Z 1+ ة اة إ XA Z ل ، و ويأ اة − β ا ط ا . − β د e0 1− ون إ
4.
4 : ه د
− β ط ا إ ا ::::ﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝ Co60 27 eNi 0 1 60 28 −+ epn 0 1 1 1 1 0 −+→ : و ،اة دا ن و إ ون ل − β ع ا : . ا ات ا : + β ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ∗ ا ا ا ى ، و وي. + β ا ط ا . + β د e0 1+ ون ز YA Z 1− ة اة إ XA Z أ اة ل : ه د + β ط ا إ ا ر ا :ل P30 15 eSi 0 1 30 14 ++ . enp 0 1 1 0 1 1 ++→ : و ،اة دا ون إ ن و ل + β ع ا ::::ﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔ ::::γ ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ∗ . + β و − β و α ا ا اآ ،وه ة آ ذات آ ت رة .Y* .ب رة ا ة و: γ ع إ ر إ رة إ ة ا اة ا ن ....ﻣﺘﺘﺎﻟﻴﺔ ﺗﻔﺘﺘﺎﺕ ﻣﻦ ﺳﻠﺴﻠﺔ ﺑﻌﺪ ﺍﻷﺻﻞ ﺍﻟﻨﻮﻳﺪﺓ ﻧﻔﺲ ﻣﻦ ﺤﺪﺭﺓﻣﺘﺘﺎﻟﻴﺔ ﺗﻔﺘﺘﺎﺕ ﻣﻦ ﺳﻠﺴﻠﺔ ﺑﻌﺪ ﺍﻷﺻﻞ ﺍﻟﻨﻮﻳﺪﺓ ﻧﻔﺲ ﻣﻦ ﺤﺪﺭﺓﻣﺘﺘﺎﻟﻴﺔ ﺗﻔﺘﺘﺎﺕ ﻣﻦ ﺳﻠﺴﻠﺔ ﺑﻌﺪ ﺍﻷﺻﻞ ﺍﻟﻨﻮﻳﺪﺓ ﻧﻔﺲ ﻣﻦ ﺤﺪﺭﺓﻣﺘﺘﺎﻟﻴﺔ ﺗﻔﺘﺘﺎﺕ ﻣﻦ ﺳﻠﺴﻠﺔ ﺑﻌﺪ ﺍﻷﺻﻞ ﺍﻟﻨﻮﻳﺪﺓ ﻧﻔﺲ ﻣﻦ ﺍﻟﻤﻨﺤﺪﺭﺓ ﺍﻟﻨﻮﻳﺪﺍﺕ ﻣﻦ ﻣﺠﻤﻮﻋﺔ ﻫﻲﺍﻟﻤﻨ ﺍﻟﻨﻮﻳﺪﺍﺕ ﻣﻦ ﻣﺠﻤﻮﻋﺔ ﻫﻲﺍﻟﻤﻨ ﺍﻟﻨﻮﻳﺪﺍﺕ ﻣﻦ ﻣﺠﻤﻮﻋﺔ ﻫﻲﺍﻟﻤﻨ ﺍﻟﻨﻮﻳﺪﺍﺕ ﻣﻦ ﻣﺠﻤﻮﻋﺔ ﻫﻲ ﺍﻟﻤﺸﻌﺔ ﺍﻟﻔﺼﻴﻠﺔﺍﻟﻤﺸﻌﺔ ﺍﻟﻔﺼﻴﻠﺔﺍﻟﻤﺸﻌﺔ ﺍﻟﻔﺼﻴﻠﺔﺍﻟﻤﺸﻌﺔ ﺍﻟﻔﺼﻴﻠﺔ ((((3 إ ة اة لاةى أ.أن إ ا وه ، ى أ اة إ وره ل ، ة ة ا ه آ وإذا و ة اة.ا اة ا ا ى ا ع. U238 92 ا م ورا ا :ﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝﻣﺜﺎﻝ
5.
5 ::::ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ
ﺍﻟﺘﻨﺎﻗﺺﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﺘﻨﺎﻗﺺIV ::::ﺍﻟﻤﺸﻌﺔﺍﻟﻤﺸﻌﺔﺍﻟﻤﺸﻌﺔﺍﻟﻤﺸﻌﺔ ﺍﻟﻨﻮﻳﺪﺓﺍﻟﻨﻮﻳﺪﺓﺍﻟﻨﻮﻳﺪﺓﺍﻟﻨﻮﻳﺪﺓ ((((1 ة اة اإ ل ةا ا أآ ةد ة أو د. ((((ﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﻗﺎﻧﻮﻥﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﻗﺎﻧﻮﻥﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ ﻗﺎﻧﻮﻥﺍﻹﺷﻌﺎﻋﻲ ﺍﻟﻨﺸﺎﻁ )ﻗﺎﻧﻮﻥ)))ﺍﻟﻤﺸﻌﺔ ﺍﻟﻤﺎﺩﺓ ﺗﻄﻮﺭﺍﻟﻤﺸﻌﺔ ﺍﻟﻤﺎﺩﺓ ﺗﻄﻮﺭﺍﻟﻤﺸﻌﺔ ﺍﻟﻤﺎﺩﺓ ﺗﻄﻮﺭﺍﻟﻤﺸﻌﺔ ﺍﻟﻤﺎﺩﺓ ﺗﻄﻮﺭ (((( 2 اا ن )(tN ر إ ون و ث ا ة ه ا ط اى ا د و . t ا ا ى ا د t Ot eNN . )( λ− = ا ا: . 0=t :ا ى دا ا ON (. 1− s :ا ط اا ة ا وهووا م اات) λ .... τ ﺍﻟﺰﻣﻦ ﺗﺎﺑﺜﺔﺍﻟﺰﻣﻦ ﺗﺎﺑﺜﺔﺍﻟﺰﻣﻦ ﺗﺎﺑﺜﺔﺍﻟﺰﻣﻦ ﺗﺎﺑﺜﺔ (((( 3 OOOt NeNeNN 37,01 )( === − − = τ τ τ ه: τ=t ا ا ى ا د و: . 67 % ا ا ى د وه %37 ا τ=t ا إذن ::::ﻣﺸﻌﺔ ﻟﻨﻮﻳﺪﺓﻣﺸﻌﺔ ﻟﻨﻮﻳﺪﺓﻣﺸﻌﺔ ﻟﻨﻮﻳﺪﺓﻣﺸﻌﺔ ﻟﻨﻮﻳﺪﺓ ﺍﻟﻨﺼﻒ ﻋﻤﺮﺍﻟﻨﺼﻒ ﻋﻤﺮﺍﻟﻨﺼﻒ ﻋﻤﺮﺍﻟﻨﺼﻒ ﻋﻤﺮ ((((4 ا ى ز ا ا ة ا ة. 2/1t ا . 2 )( 2/1 O t N N = : 2/1tt = ا: 2/1. 2 t O O eN N λ− = ن: t O eNtN λ− =)( أن و: و ا ه: Ln دا ل د و 2/1. 2 1 t e λ− = إذن:
6.
6 ة ا λ 2ln 2/1 =t
و 2/1.2 tLn λ−=− t o eNtN . .)( λ− = ﺍﻟﻤﻨﺨﻰ ﺭﺳﻢﺍﻟﻤﻨﺨﻰ ﺭﺳﻢﺍﻟﻤﻨﺨﻰ ﺭﺳﻢﺍﻟﻤﻨﺨﻰ ﺭﺳﻢ (((( 5 2ln. 2ln 2/1 τ λ ==t ن: λ τ 1 =أن ،: τ ا ا ا )١( t Ot eNN . )( λ− = ا )(tfN = ا ر أ ا)١(آ: 2/1 2ln t =λ : 2/1.tnt = ا ت nn n nT T O O n O n OOt N NeNeNeNeNN 22 12 1 ln 2ln2ln . 2ln 0)( =×===== −− − 2/1.tnt = n O t N N 2 )( == :::: ﻣﺸﻌﺔ ﻋﻴﻨﺔ ﻧﺸﺎﻁﻣﺸﻌﺔ ﻋﻴﻨﺔ ﻧﺸﺎﻁﻣﺸﻌﺔ ﻋﻴﻨﺔ ﻧﺸﺎﻁﻣﺸﻌﺔ ﻋﻴﻨﺔ ﻧﺸﺎﻁ ((((6 ::::ﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒﺗﻌﺮﻳﻒ ((((ﺃﺃﺃﺃ :ب إ و ، ( ا ت ا د )أي ا ة و ى ا د ،ه ا ى ا )(tN د ي ط
7.
7 )(Bq ا ه
ووي ا رب إ: dt dN ta t)( )( −= ا ا و: )(ta t Ot eNN . )( λ− = أن: )( . .. )( .. )()( t t O t O t O t NeN dt ed N dt eNd a λλ λ λλ −=−=−=−= − −− ن: t Ot eNN . )( λ− = t ط )()( . tt Na λ−= إذن )٢( t Ot eNa . )( .. λ λ − −= : ONa .0 λ−= :: ot = ا إذن t ot eaa . )( . λ− = ا و)٢(: ::::ﺍﻹﺷﻌﺎﻋﻲ ﺑﺎﻟﻨﺸﺎﻁ ﺍﻟﺘﺄﺭﻳﺦﺍﻹﺷﻌﺎﻋﻲ ﺑﺎﻟﻨﺸﺎﻁ ﺍﻟﺘﺄﺭﻳﺦﺍﻹﺷﻌﺎﻋﻲ ﺑﺎﻟﻨﺸﺎﻁ ﺍﻟﺘﺄﺭﻳﺦﺍﻹﺷﻌﺎﻋﻲ ﺑﺎﻟﻨﺸﺎﻁ ﺍﻟﺘﺄﺭﻳﺦ ((((ﺏﺏﺏﺏ ر ت ة د ا ، ا ت ا أو ر ا دة ا ، ا ا ا ا.ر ا ة ها ،. oa )أي(سط ا )(ta ساط . )(taao >>> ا ا ط ن :::: ﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔﻣﻠﺤﻮﻇﺔ . molgNaM /24)( = Na24 11 ا ا.: A XA Z ■و ا ء اب ة: ا ا ى ا: m ■دة ا ات ا ددآ . )( Xx m N A Z = أو: AN M m N ×= e ب إ: exponentielle ﺗﺬﻛﻴﺮﺗﺬﻛﻴﺮﺗﺬﻛﻴﺮﺗﺬﻛﻴﺮ:ا ا ا ل ln ب ا ا و: Le logarithme népérien ي ا ر ا ا ا ا ا ه xxf ln)(1 =− ⇐ x exf =)( : ا ا ل ، آ: = o ln Scift ر ا ا 10 =e = 1 ln Scift ر ا ا 718,21 =e = 10 ln Scift ر ا ا 2210 =e 3,210ln = آ: ln ر ا ا Scift ln ر ا ا ذ أ 1ln =e ن آ: . 1ln =e (= 1 e ا وأ١)أي xex =ln : 5ln 5 =e :ن آ آ ا xe x =ln : 5)5(ln =e : ن آ آ ( ) xxff =− )(1 ن آ وذ ﻻﻻﻻﻻﻭﺍﻟﺘﻮﻓﻴﻖ ﺍﻟﻌﻮﻥ ﻟﻜﻢ ﺍﷲ ﻭﻧﺴﺄﻝ ﺍﻟﺼﺎﻟﺤﺔ ﺑﺄﺩﻋﻴﺘﻜﻢ ﺗﻨﺴﻮﻧﺎﻭﺍﻟﺘﻮﻓﻴﻖ ﺍﻟﻌﻮﻥ ﻟﻜﻢ ﺍﷲ ﻭﻧﺴﺄﻝ ﺍﻟﺼﺎﻟﺤﺔ ﺑﺄﺩﻋﻴﺘﻜﻢ ﺗﻨﺴﻮﻧﺎﻭﺍﻟﺘﻮﻓﻴﻖ ﺍﻟﻌﻮﻥ ﻟﻜﻢ ﺍﷲ ﻭﻧﺴﺄﻝ ﺍﻟﺼﺎﻟﺤﺔ ﺑﺄﺩﻋﻴﺘﻜﻢ ﺗﻨﺴﻮﻧﺎﻭﺍﻟﺘﻮﻓﻴﻖ ﺍﻟﻌﻮﻥ ﻟﻜﻢ ﺍﷲ ﻭﻧﺴﺄﻝ ﺍﻟﺼﺎﻟﺤﺔ ﺑﺄﺩﻋﻴﺘﻜﻢ ﺗﻨﺴﻮﻧﺎ.
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