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Studyadz 3as-physique-c3-21-33
1.
+ 94 + 146 +
+ 223383.02 223569.31 225376.42 E(Mev) اﻟﺪراﺳﯿﺔ اﻟﺴﻨﺔ ﺧﺎﻟﺪ اﻷﻣﯿﺮ ﺛﺎﻧﻮﯾﺔ 2017 / 2018 اﻟﺸﻌﺒﺔ 3 رﯾﺎﺿﻰ + 3 رﯾﺎﺿﻲ ﺗﻘﻨﻲ اﻟﻤﺪة 4 ﺳﺎ اﻟﻔﯿﺰﯾﺎﺋﯿﺔ اﻟﻌﻠﻮم ﻣﺎدة ﻓﻲ ﺗﺠﺮﯾﺒﻲ ﺑﻜﺎﻟﻮرﯾﺎ اﻷول اﻟﺠﺰء اﻟﺘﻤﺮﯾﻦ اﻷول 04 ﻧﻘﺎط اﻟﺒﻠﻮﺗﻮﻧﯿﻮم 239 اﻟﻄﺎﻗﺔ ﻹﻧﺘﺎج اﻟﻨﻮوﯾﺔ اﻟﻤﻔﺎﻋﻼت ﻓﻲ ﻧﻮوي ﻛﻮﻗﻮد ﺗﺴﺘﺨﺪم اﻟﺘﻲ اﻟﻤﻮاد ﻣﻦ ھﻮ و اﻟﺒﻠﻮﺗﻮﻧﯿﻮم ﻧﻈﺎر اﺣﺪ اﻟﻜﮭﺮﺑﺎﺋﯿﺔ . ﻟﻠﯿﻮراﻧﯿﻮم ﻣﻦ اﻧﻄﻼﻗﺎ إﻧﺘﺎﺟﮫ ﯾﺘﻢ 238 اﻟﺘﺎﻟﯿﺔ اﻟﻤﻌﺎدﻟﺔ وﻓﻖ أوﻻ - اﻟﺒﻠﻮﺗﻮﻧﯿﻮم ﻟﺠﺴﯿﻤﺎت ﻣﺼﺪرا ﺗﻠﻘﺎﺋﯿﺎ ﯾﺘﻔﻜﻚ α - و ﻧﻈﺎﺋﺮ ﻣﻦ ﻛﻼ ﻋﺮف اﻟﺠﺴﯿﻤﺔ α - ﻟﻠﺒﻠﻮﺗﻮﻧﯿﻮم اﻟﻨﻮوي اﻟﺘﻔﻜﻚ ﻣﻌﺎدﻟﺔ اﻛﺘﺐ 239 ﻋﻠﻤﺎ أن اﻟﻨﺎﺗﺠﺔ اﻟﻨﻮاة اﻟﯿﻮراﻧﯿﻮم ﻧﻈﺎﺋﺮ اﺣﺪ ھﻲ 2 - اﻟﺒﻠﻮﺗﻮﻧﯿﻮم ﻣﻦ ﻋﯿﻨﺔ 239 ﻛﺘﻠﺘﮭ ﺎ m0=1g ﻣﺤﺎﻛﺎة ﺑﺮﻧﺎﻣﺞ ﺑﻮاﺳﻄﺔ اﻟﻤﻘﺎﺑﻞ اﻟﺸﻜﻞ اﻟﺒﯿﺎن ﻋﻠﻰ اﻟﺤﺼﻮل ﻣﻦ ﺗﻤﻜﻨﺎ اﻹﺷﻌﺎﻋﻲ ﻟﻨﺸﺎطﮭﺎ - اﻻﻧﻮﯾﺔ ﻛﺘﻠﺔ ﻋﻦ ﺗﻌﺒﺮ اﻟﺘﻲ اﻟﻌﻼﻗﺔ ھﻲ ﻣﺎ اﻟﺘﺎﻟﯿﺔ اﻟﻌﻼﻗﺎت ﺑﯿﻦ ﻣﻦ اﻟﻌﯿﻨﺔ ﻓﻲ اﻟﻤﺘﺒﻘﯿﺔ - اﻹﺷﻌﺎﻋﻲ اﻟﻨﺸﺎط ﺛﺎﺑﺖ اﺳﺘﻨﺘﺞ ﺛﻢ اﻟﺒﯿﺎن ﻋﺒﺎرة اﻛﺘﺐ λ - اﻻﺑﺘﺪاﺋﻲ اﻟﻨﺸﺎط اﺣﺴﺐ اﻟﺴﺎﺑﻘﺔ ﻟﻠﻌﯿﻨﺔ ﺛﺎﻧﯿﺎ - ﻧﻮاة ﺑﻘﺬف ذﻟﻚ و ﻟﻠﺒﻠﻮﺗﻮﻧﯿﻮم ﻣﺘﺴﻠﺴﻞ اﻧﺸﻄﺎر ﻋﻤﻠﯿﺔ ﻋﻦ اﻟﻨﺎﺗﺠﺔ ﺑﺎﻟﻄﺎﻗﺔ اﻟﻨﻮوﯾﺔ اﻟﻐﻮاﺻﺎت إﺣﺪى ﻣﺤﺮﻛﺎت ﺗﺸﺘﻐﻞ اﻟﺒﻠﻮﺗﺒﯿﻮم 239 ﺑﻨﯿﺘﺮون 1 - ﺑﻤﺨﻄﻂ ذﻟﻚ ﻣﺜﻞ و اﻟﻤﺘﺴﻠﺴﻞ اﻻﻧﺸﻄﺎر ﻋﺮف 2 - اﻟﺸﻄﻮر اﻟﺜﻘﯿﻠﺔ اﻻﻧﻮﯾﺔ ﻗﺬف ﻓﻲ اﻟﻨﯿﺘﺮون ﻧﺴﺘﻌﻤﻞ ﻟﻤﺎذا ة 3 - اﻟﺸﻜﻞ ﻓﻲ اﻟﻤﻮﺿﺢ اﻟﻄﺎﻗﺔ ﻣﺨﻄﻂ ﻋﻠﻰ ﺑﺎﻻﻋﺘﻤﺎد ا - ﻣﺤﺪد اﻟﺤﺎدث اﻻﻧﺸﻄﺎر ﻟﺘﻔﺎﻋﻞ اﻟﻤﻨﻤﺬﺟﺔ اﻟﻤﻌﺎدﻟﺔ اﻛﺘﺐ ﻗﯿﻤﺔ a ب - اﻟﻄﺎﻗﺔ ﺗﻤﺜﻞ ﻣﺎذا E1 Δ , E2 Δ E , Δ ث - اﻟﺮﺑﻂ طﺎﻗﺔ اوﺟﺪ El اﻟﺒﻠﻮﺗﻮﻧﯿﻮم ﻟﻨﻮاة ج - اﻟﻤﺤﺮرة اﻟﻄﺎﻗﺔ Elib ﻣﻦ واﺣﺪة ﻧﻮاة اﻧﺸﻄﺎر ﻣﻦ اﻟﺒﻠﻮﺗﻮﻧ ﯿﻮم 239 ب Mev اﻟﺠﻮل ﺛﻢ د - اﻟﻨﯿﻮﺑﯿﻮم ﻟﻨﻮاة اﻟﻜﺘﻠﻰ اﻟﻨﻘﺺ ان ﻋﻠﻤﺖ اذا ھﻮ Δm=0.93119 u - اﻟﻄﺎﻗﺔ اﺣﺴﺐ اﻟﯿﻮد ﻟﻨﻮاة اﻟﺮﺑﻂ 135 ﻧﻮاﺗﻲ اﺳﺘﻘﺮار ﻗﺎرن ﺛﻢ اﻟﻨﯿﻮﺑﯿﻮم 102 واﻟﯿﻮد 135 4 - ﺧﻼ اﻟﻤﺴﺘﮭﻠﻜﺔ اﻟﺒﻠﻮﺗﻮﻧﺒﻮم ﻛﺘﻠﺔ اﺣﺴﺐ اﻟﻐﻮاﺻﺔ اﻧﺘﻘﺎل ل اﺳﺘﻄﺎﻋﺔ ﻗﺪم ﻣﺤﺮﻛﮭﺎ أن ﻋﻠﻤﺎ ﻛﺎﻣﻞ ﺷﮭﺮ ﻟﻤﺪة 30Mw ﺑﻤﺮدود = 30% 1Mev=1.6*10-13 J 1u=931.5Mev/c2 Na=6.02*1023 ص اﻟﺜﺎﻧﻲ اﻟﻤﻮﺿﻮع 1
2.
اﻟﺜﺎﻧﻲ اﻟﺘﻤﺮﯾﻦ 04 ﻧﻘﺎط ﻛ ﺟﺴﻢ
ﻧﺘﺮك ﺘﻠﺘﮫ m=100g اﻟﻨﻘﻄﺔ ﻣﻦ اﺑﺘﺪاﺋﯿﺔ ﺳﺮﻋﺔ ﺑﺪون ﺑﻨﺰل A اﻟﻤﺴﺘﻮي ﻋﻦ ﻣﺎﺋﻞ ﻟﻤﺴﺘﻮ اﻷﻋﻈﻢ اﻟﻤﯿﻞ ﺧﯿﻂ ﻋﻠﻰ ﺑﺰاوﯾﺔ اﻷﻓﻘﻲ α ) اﻟﺸﻜﻞ 1 ( . ﺑﻘﻮة اﻟﻤﺎﺋﻞ أﻟﻤﺴﺘﻮ ﻋﻠﻰ اﻻﺣﺘﻜﺎك ﻧﻨﻤﺬج f ﺛﺎﺑﺘﺔ ﺷﺪﺗﮭﺎ . اﻟﻨﻘﻄﺔ اﻟﻰ اﻟﺠﺴﻢ ﯾﺼﻞ ﻟﻤﺎ B ﻟﺜﻘﻠﮫ ﻟﻘﻮة ﻓﻘﻂ ﺧﺎﺿﻊ ﯾﺼﺒﺢ . ﻧﻌﺘﺒﺮ t=0s اﻟﺠ وﺟﻮد ﻟﺤﻈﺔ ﻓﻲ ﺴﻢ B اﻟﺸﻜﻞ ﻓﻲ ﻣﺜﻠﻨﺎ 2 اﻟﻤﺤﻮر وﻓﻖ اﻟﺠﺴﻢ ﺳﺮﻋﺔ Bx ﺳﺮﻋﺘﮫ و اﻟﻤﺤﻮر وﻓﻖ By اﻟﺰﻣﻦ ﺑﺪﻻﻟﺔ ذﻟﻚ و . 1 - اﻟﻨﻘﻄﺔ ﺑﻌﺪ اﻟﺠﺴﻢ ﺣﺮﻛﺔ ادرس B اﻟﻤﻌﻠﻢ ﻓﻲ (Bx,By) وﻓﻖ ﻟﻠﺴﺮﻋﺔ اﻟﺘﻔﺎﺿﻠﯿﺘﯿﻦ اﻟﻤﻌﺎدﻟﺘﯿﻦ اﻛﺘﺐ ﺛﻢ اﻟﻤﺤﻮرﯾﻦ . 2 - اﻟﺰﻣﻨﯿﺘﯿﻦ اﻟﻤﻌﺎدﻟﺘﯿﻦ ﺟﺪ y(t) و x(t) ﻟﻠﺤﺮﻛﺔ وﻓﻖ اﻟ اﻟﻤﺴﺎر ﻣﻌﺎدﻟﺔ اﺳﺘﻨﺘﺞ ﺛﻢ ﻤﺤﻮرﯾﻦ 3 - اﻟﺒﯿﺎن ﺑﺎﺳﺘﻐﻼل - اﻟﺠﺴﻢ ﺳﺮﻋﺔ ان ﺑﯿﻦ 3.7m/s2 VB= اﻟﻘﺬف زاوﯾﺔ و =20° α - اﻷرﺿﻲ اﻟﺘﺴﺎرع ﻗﯿﻤﺔ اﺳﺘﻨﺘﺞ g 4 -- اﻟﻤﺎﺋﻞ اﻟﻤﺴﺘﻮي ﻋﻠﻰ اﻟﺠﺴﻢ ﺗﺴﺎرع اﺣﺴﺐ 5 - ﻋﺒﺎرة اوﺟﺪ ﻟﻨﯿﻮﺗﻦ اﻟﺜﺎﻧﻲ اﻟﻘﺎﻧﻮن ﺑﺘﻄﺒﯿﻖ اﻻﺣﺘﻜﺎك ﻗﻮة ﺷﺪة f ﻋﻠﻰ اﻟﻤﺎ اﻟﻤﺴﺘﻮي ﺑﺪﻻﻟﺔ ﺋﻞ α , g , m و a ﻗﯿﻤﺘﮫ اﺣﺴﺐ ﺛﻢ 6 - إ ﺟﺪ ﻋﻨﺪﺋﺬ ﺳﺮﻋﺘﮭﺎ و اﻟﻜﺮة ﺳﻘﻮط ﺣﺪاﺛﯿﺎت ص اﻟﺜﺎﻧﻲ اﻟﻤﻮﺿﻮع 2
3.
اﻟﺜﺎﻟﺚ اﻟﺘﻤﺮﯾﻦ 06 ﻧﻘﺎط أوﻻ اﻟﻠﯿﻜﻮل lugol اﻷ ﻣﻜﻮﻧﮭﺎ
اﻟﺼﯿﺪﻟﯿﺎت ﻋﻨﺪ ﺗﺒﺎع ﻣﻄﮭﺮة ﻣﺎدة اﻟﯿﻮد ﺛﺘﺎﺋﻲ ھﻮ ﺳﺎﺳﻲ I2 اﻟﺰﻧﻚ ﻣﻦ ﺻﻔﯿﺤﺔ ﻧﻐﻤﺮ Zn ﻛﺘﻠﺘﮭﺎ m0 ﺣﺠﻢ ﻋﻠﻰ ﯾﺤﺘﻮي ﻛﺎس ﻓﻲ V اﻟﯿﻮد ﻟﺜﻨﺎﺋﻲ اﻟﻤﻮﻟﻲ اﻟﺘﺮﻛﯿﺰ ﺣﯿﺚ اﻟﻠﯿﻜﻮل ﻣﻦ C0 ﺗﺎم و ﺑﻄﻲء اﻟﺰﻧﻚ و اﻟﻠﯿﻜﻮل ﺑﯿﻦ اﻟﻜﯿﻤﯿﺎﺋﻲ اﻟﺘﺤﻮل 1 - ﺑﻄﻲء اﻟﺘﻔﺎﻋﻞ أن ﻣﻦ ﺗﺠﺮﯾﺒﯿﺎ ﻧﺘﺄﻛﺪ ﻛﯿﻒ 2 - و اﻷﻛﺴﺪة ﻣﻌﺎدﻟﺔ اﻛﺘﺐ اﻟﺤﺎ اﻹرﺟﺎع ﻟﺘﻘﺪم ﺟﺪوﻻ ﺿﻊ ﺛﻢ دث اﻟﺘﻔﺎﻋﻞ . اﻟﺜﻨﺎﺋﯿﺘﯿﻦ ﺗﻌﻄﻰ I2 / I- و Zn2+ / Zn 3 - أن ﺑﯿﻦ اﻟﺘﻘﺪم ﺟﺪول ﻋﻠﻰ اﻋﺘﻤﺎدا = [ ] + − 4 - اﻟﺘﺎﻟﯿﯿﻦ اﻟﺒﯿﺎﻧﯿﻦ اﻟﻤﻨﺤﻨﯿﯿﻦ رﺳﻢ ﻣﻦ ﺗﻤﻜﻨﺎ ﺧﺎﺻﺔ ﺗﻘﻨﯿﺔ ﺑﻮاﺳﻄﺔ اﻟﺸﻜﻠﯿﻦ ﻋﻠﻰ اﻋﺘﻤﺎدا 1 و 2 - اﻟ اﺳﺘﻨﺘﺞ اﻟﻤﺤﺪ ﻤﺘﻔﺎﻋﻞ - اﻟﺒﯿﺎﻧﯿﺔ اﻟﻤﻌﺎدﻟﺔ اﻛﺘﺐ nZn =f( I2 ) - ﻣﻦ ﻛﻞ ﻗﯿﻢ ﺣﺪد C0 , V , x max - اﻟﺘﻔﺎﻋﻞ ﻧﺼﻒ زﻣﻦ t1/2 - ﺑﺎﻟﻌﺒﺎرة ﺗﻌﻄﻰ اﻟﺘﻔﺎﻋﻞ اﻟﺤﺠﻤﯿﺔ اﻟﺴﺮﻋﺔ أن ﺑﯿﻦ = − . . - اﻟﻠﺤﻈﺔ ﻋﻨﺪ اﻟﺤﺠﻤﯿﺔ اﻟﺴﺮﻋﺔ ﻗﯿﻤﺔ اﺣﺴﺐ t = 0s ﺛﺎﻧﯿﺎ ﯾﺤﺘﻮي ﻣﺤﻠﻮل ﻓﻲ اﻟﺘﺮﺗﯿﺐ ﻋﻠﻰ ﻣﻐﻤﻮرﺗﯿﻦ ﺑﻮﻓﺮة ﻧﻌﺘﺒﺮھﻤﺎ اﻟﺮﺻﺎص و اﻟﺰﻧﻚ ﻣﻦ ﺻﻔﯿﺤﺘﯿﻦ ﻣﻦ ﻛﮭﺮﺑﺎﺋﻲ ﻋﻤﻮد ﯾﺘﻜﻮن ﺷﻮارد ﻋﻠﻰ ﯾﺤﺘﻮي ﻣﺤﻠﻮل و اﻟﺰﻧﻚ ﺷﻮارد ﻋﻠﻰ . ﻣﻨﮭﻤﺎ واﺣﺪ ﻛﻞ ﺣﺠﻢ V=500ml ﯾﺘﺤﻜﻢ اﻟﺬي اﻟﻜﯿﻤﯿﺎﺋﻲ اﻟﺘﺤﻮل ﯾﻨﻤﺬج ﻓﻲ ﺗﺸﻐﯿﻞ اﻟﺘﺎﻟﻲ ﺑﺎﻟﺘﻔﺎﻋﻞ اﻟﻌﻤﻮد Zn + Pb2+ = Zn2+ + Pb ﻟﻠﺘﻔﺎﻋﻞ اﻟﻤﻮاﻓﻖ ﺗﻮازن ﺛﺎﺑﺖ K=4.6.1020 . ﯾﻜﻮن اﻟﺒﺪاﯾﺔ ﻓﻲ =0.05mol/l [Zn2+ ] = [Pb2+ ] 1 - اﻟﻌﻤﻮد ﻟﮭﺬا اﻻﺻﻄﻼﺣﻲ اﻟﺮﻣﺰ اﻛﺘﺐ ﺛﻢ اﻟﻜﯿﻤﯿﺎﺋﯿﺔ اﻟﺠﻤﻠﺔ ﺗﻄﻮر اﺗﺠﺎه ﻋﯿﻦ 2 - ﺑﻨﺎﻗﻞ ﻣﻮﺻﻮﻻ ﯾﻜﻮن ﻋﻨﺪﻣﺎ اﻟﻌﻤﻮد ھﺬا ﺑﺎﻟﺮﺳﻢ ﻣﺜﻞ أوﻣﻲ R=200 Ω ﻋﻠﯿ ﻣﺒﯿﻨﺎ ﺣﺮﻛﺔ اﺗﺠﺎه و اﻟﻜﮭﺮﺑﺎﺋﻲ اﻟﺘﯿﺎر اﺗﺠﺎه ﮫ اﻻﻟﻜﺘﺮوﻧﺎت 3 - اﻟﻌﻤﻮد اﺷﺘﻐﺎل أﺛﻨﺎء اﻟﺤﺎﺻﻞ اﻟﺘﻔﺎﻋﻞ اﻟﺘﻘﺪم ﺟﺪول أﻧﺸﺊ 4 - اﻟﻌﻤﻮد ﯾﻮﻟﺪھﺎ اﻟﺘﻲ اﻟﻜﮭﺮﺑﺎء ﻛﻤﯿﺔ ھﻲ ﻣﺎ 5 - اﻟﻤﺤﺮﻛﺔ ﻗﻮﺗﮫ ﻛﺎﻧﺖ إذا اﻟﻌﻤﻮد اﺷﺘﻐﺎل ﻣﺪة اﺣﺴﺐ E = 2V 1F =96500 C M( Zn ) =56.4g /mol اﻟﺜ اﻟﻤﻮﺿﻮع ص ﺎﻧﻲ 3
4.
اﻟﺜﺎﻧﻲ اﻟﺠﺰء ﺗﺠﺮﯾﺒﻲ ﺗﻤﺮﯾﻦ 06 ﻧﻘﺎط اﻟﺴﻌﺔ
ﻣﺠﮭﻮﻟﺔ ﻣﻜﺜﻔﺔ ﺛﺎﻧﻮﯾﺔ ﻣﺨﺒﺮ ﻓﻲ ﯾﻮﺟﺪ . اﻟﺘﺎﻟﯿﺔ اﻟﻮﺳﺎﺋﻞ ﺗﻼﻣﯿﺬه ﻣﺘﻨﺎول ﻓﻲ أﺳﺘﺎذ وﺿﻊ ﺳﻌﺘﮭﺎ ﻣﻌﺮﻓﺔ ﻟﻐﺮض - اﻟﺜﺎﺑﺖ ﻟﻠﺘﻮﺗﺮ ﻣﻮﻟﺪ E - أوﻣﻲ ﻧﺎﻗﻞ R=1KΩ ذاﺗ ﺻﺎﻓﯿﺔ وﺷﯿﻌﺔ ﯿﺘﮭﺎ L - ﺳﻌﺘﮭﺎ ﻣﻜﺜﻔﺔ C - ﺑﺎدﻟﺔ K - ﺗﻮﺻﯿﻞ أﺳﻼك اﻟﺸﻜﻞ ﻓﻲ اﻟﻤﺒﯿﻨﺔ اﻟﺪارة ﺑﺘﺮﻛﯿﺐ اﻟﺘﻼﻣﯿﺬ ﻗﺎم 4 أ وﻻ ﻟﺤﻈﺔ ﻓﻲ 0s t= اﻟﺒﺎدﻟﺔ ﻧﻀﻊ K اﻟﻮﺿﻊ ﻓﻲ 1 ﻣﻦ ﻣﻜﻨﺖ اﻟﺘﺠﺮﯾﺒﯿﺔ اﻟﺪراﺳﺔ اﻟﺒﯿﺎن ﻋﻠﻰ اﻟﺤﺼﻮل ﻓﻲ اﻟﻤﻤﺜﻞ ) اﻟﺸﻜﻞ 5 ( 1 - و اﻟﺘﻮﺗﺮات اﺗﺠﺎه اﻟﺪارة ﻋﻠﻰ ﺑﯿﻦ ﺑﺎﻟﺪارة اﻟﻤﺎر اﻟﻜﮭﺮﺑﺎﺋﻲ اﻟﺘﯿﺎر 2 - اﻟﻜﮭﺮﺑﺎﺋﻲ ﻟﻠﺘﻮﺗﺮ اﻟﺘﻔﺎﺿﻠﯿﺔ اﻟﻤﻌﺎدﻟﺔ ﺟﺪ اﻟﺘﻮﺗﺮات ﺟﻤﻊ ﻗﺎﻧﻮن ﺑﺘﻄﺒﯿﻖ uc(t) 3 - اﻟﺸﻜﻞ ﻣﻦ اﻟﺘﻔﺎﺿﻠﯿﺔ اﻟﻤﻌﺎدﻟﺔ ﺣﻞ uc(t) =A+Ee - bt ﻋﺒﺎرﺗﻲ اوﺟﺪ A و B ﺑﺪﻻﻟﺔ R,C,E 4 - اﻟﺰﻣﻦ ﺛﺎﺑﺖ وﺣﺪة ﺣﺪد اﻟﺒﻌﺪي اﻟﺘﺤﻠﯿﻞ ﺑﺎﺳﺘﻌﻤﺎل τ ﺛﻢ ﻋﯿﻦ ﻗﯿﻤﺘﮫ 5 - ﻣﻦ ﻛﻞ اوﺟﺪ ﺑﺎﻟﺒﯿﺎن ﺑﺎﻻﺳﺘﻌﺎﻧﺔ E و C ﺛﺎﻧﯿﺎ اﻟﻮﺿﻊ ﻓﻲ اﻟﺒﺎدﻟﺔ ﻧﻀﻊ ﻛﻠﯿﺎ اﻟﻤﻜﺜﻔﺔ ﺗﺸﺤﻦ ﻋﻨﺪﻣﺎ 2 1 - ﺗﺤﺪث اﻟﺘﻲ اﻟﻈﺎھﺮة ھﻲ ﻣﺎ 2 - اﻟﺘﻔﺎﺿﻠﯿﺔ اﻟﻤﻌﺎدﻟﺔ ﺟﺪ اﻟﺘﻮﺗﺮات ﺟﻤﻊ ﻓﺎﻧﻮن ﺑﺎﺳﺘﻌﻤﺎل اﻟﻜﮭﺮﺑﺎﺋﻲ اﻟﺘﻮﺗﺮ ﯾﺤﻘﻘﮭﺎ اﻟﺘﻲ uc(t) اﻟﻤﻜﺜﻔﺔ طﺮﻓﻲ ﺑﯿﻦ 3 - اﻟﻌﺒﺎرة ان ﺗﺤﻘﻖ ( ) = ( + ) ﺣﯿﺚ اﻟﺘﻔﺎﺿﻠﯿﺔ ﻟﻠﻤﻌﺎدﻟﺔ ﺣﻞ ﺗﺸﻜﻞ = 2 √ . 4 - اﻟﻤﻨﺤﻨﻰ ﻋﻠﻰ اﻟﺤﺼﻮل ﻣﻦ ﻣﻜﻨﺘﻨﺎ اﻟﺘﺠﺮﯾﺒﯿﺔ اﻟﺪراﺳﺔ اﻟﺸﻜﻞ اﻟﺰﻣﻦ ﺑﺪﻻﻟﺔ اﻟﻤﻜﺜﻔﺔ طﺮﻓﻲ ﺑﯿﻦ اﻟﺘﻮﺗﺮ 6 ا - ﻓﻲ اﻟﻤﺤﻨﻰ ﯾﺒﯿﻨﮭﺎ اﻟﺘﻲ اﻻھﺘﺰازات ﻧﻤﻂ ھﻮ ﻣﺎ اﻟﺸﻜﻞ 6 ب - ﺳﺒﺐ ﻓﺴﺮ اﻟﺪراﺳﺔ و اﻟﻨﻈﺮﯾﺔ اﻟﺪراﺳﺔ ﺑﯿﻦ اﻟﻔﺮق اﻟﺘﺠﺮﯾﺒﯿﺔ ج - اﻟﺪور ﺷﺒﮫ اﻋﺘﺒﺎر ﯾﻤﻜﻦ T ﻟﻠﺪور ﻣﺴﺎوﯾﺎ اﻟﺬاﺗﻲ T0 اﻟﺤﺎﻟﺔ ھﺬه ﻓﻲ . اﻟﻮﺷﯿﻌﺔ ذاﺗﯿﺔ اﺳﺘﻨﺘﺞ د - ﻧﮭﺎﯾﺔ ﻋﻨﺪ ﺟﻮل ﺑﻔﻌﻞ اﻟﻀﺎﺋﻌﺔ اﻟﻄﺎﻗﺔ اﺣﺴﺐ زﻣﻦ ﺑﻌﺪ أي اﻟﺜﺎﻧﯿﺔ اﻻھﺘﺰازة t=2T ص اﻟﺜﺎﻧﻲ اﻟﻤﻮﺿﻮع 4 اﻟﺒﻜﺎﻟﻮرﯾ ﺷﮭﺎدة ﻓﻲ ﺑﺎﻟﺘﻮﻓﯿﻖ ﺎ
5.
اﻷول اﻟﺗﻣرﯾن اﻟﻧظﺎﺋر اﻟﺷﺣﻧﻲ اﻟﻌدد
ﻧﻔس ﻟﮭﺎ اﻧوﯾﺔ Z اﻟﻛﺗﻠﻲ اﻟﻌدد ﻓﻲ ﺗﺧﺗﻠف و A اﻟﺟﺳﯾﻣﺔ α اﻟﮭﯾﻠﯾوم ﻧواة ھﻲ اﻟﺗﻔﻛك ﻣﻌﺎدﻟﺔ اﻻﻧﺣﻔﺎظ ﻗواﻧﯾن ﺑﺗطﺑﯾق + اﻟﺻﺣﯾﺣﺔ اﻟﻌﻼﻗﺔ m(t)=m0.e-λt اﻟﺑﯾﺎن ﻋﺑﺎرة = ∗ إﯾﺟﺎد λ اﻟﻧظرﯾﺔ اﻟﻌﻼﻗﺔ m(t)=m0*e-λt وﻣﻧﮫ = ﺑﺎﻟﺗﺎﻟﻲ و = ∗ ﻧﺟد اﻟﺑﯾﺎﻧﯾﺔ و اﻟﻧظرﯾﺔ اﻟﻌﻼﻗﺗﯾن ﺑﻣطﺎﺑﻘﺔ λ=a = 4 14. 10 = 2.86 ∗ 10 = 9.07 ∗ 10 = ∗ = ∗ ∗ = 9.07 ∗ 10 ∗ 6.02. 10 239 = 3.79 ∗ 10 ﻣﺗﺳﻠﺳ اﻧﺷطﺎر ل ﺑﻧﯾﺗرو ﻧواة ﻗذف ھو ن ﻧﯾﺗروﻧﯾ و ﻧواﺗﯾن ﻟﺗﻌطﻲ ن اﻟﺗﻲ ﺛﻼﺛﺔ أو اﻟﺗﻔﺎﻋل ﯾﺗﺳﻠﺳل ﺑﺎﻟﺗﺎﻟﻲ و أﺧرى ﯾوراﻧﯾوم اﻧوﯾﺔ ﺗﻘذف ﺑدورھﺎ ﻧﯾﺗرون ﻧﺳﺗﻌﻣل اﻟﻘذف ﻓﻲ ﻷﻧﮫ ﻛﮭروﻣﻐﻧﺎطﯾﺳ ﺗﺄﺛﯾر ﯾﺣدث ﻻ ﺑﺎﻟﺗﺎﻟﻲ و اﻟﺷﺣﻧﺔ ﻋدﯾم ﻲ اﻻﻧﺣﻔﺎظ ﻗواﻧﯾن ﺑﺗطﺑﯾق ﻧﺟد a=3 E1 Δ ﻟﻨﻮة اﻟﺮﺑﻂ طﺎﻗﺔ E2 Δ ﻟﻨﻮﺗﻲ اﻟﺮﺑﻂ طﺎﻗﺔ ﺳﺎﻟﺐ و E Δ اﻻﻧﺸﻄﺎر ﻣﻦ اﻟﻤﺤﺮرة اﻟﻄﺎﻗﺔ ( ) = =225376.42- 223569.31=1807.11Mev = −[ + ( )] = −(223383.02 −225376.42) + ( ) = 1993.4 = 1993.4 − ( ) = 1993.4 − 0.93119 ∗ 931.5 = 1126 = == 223383.02 − 223569.31 = 186.29 = 2.98 ∗ 10 اﻟﻧواة اﻷﻛﺛر اﺳﺗﻘرار ( ) = 1126 135 = 8.34 / ( ) = 0.93119 ∗ 931.5 102 = 8.50 / ھﻲ اﺳﺗﻘرار اﻷﻛﺛر اﻟﻧواة ﻻن ( ) < ( ) اﻟﻣﺳﺗﮭﻠﻛﺔ اﻟﻛﺗﻠﺔ ﺣﺳﺎب اﻟﻛﮭرﯾﺎﺋﯾﺔ اﻟطﺎﻗﺔ ﺣﺳﺎب = ∗ = 30 ∗ 10 ∗ 30 ∗ 24 ∗ 3600 = 7.78 ∗ 10 اﻟﻛﻠﯾﺔ اﻟطﺎﻗﺔ ﺣﺳﺎب = 30 ∗ 100 = 2.59 ∗ 10 اﻻﻧوﯾﺔ ﻋدد ﺣﺳﺎب ET=N*Elib ﻣﻧﮫ و = = 8.69 ∗ 10 اﻟﻛﺗﻠﺔ ﺣﺳﺎب = ∗ = 3450 = 3.45
6.
اﻟﺛﺎﻧﻲ اﻟﺗﻣرﯾن اﻟﺣرﻛﺔ دراﺳﺔ ارﺿﻲ
ﺳطﺣﻲ اﻟﻣرﺟﻊ ﺟﺳم اﻟﻣدروﺳﺔ اﻟﺟﻣﻠﺔ ﺑﺗطﺑﯾ ق ﻟﻧﯾوﺗن اﻟﺛﺎﻧﻲ اﻟﻘﺎﻧون ∑ = P=ma ﻣﺣور ﻋﻠﻰ Bx ax(t)=0 ﻣﻧﺗظﻣﺔ ﻣﺳﺗﻘﯾﻣﺔ ﺣرﻛﺔ ﻣﺣور ﻋﻠﻰ By ay(t)= -g ﺑﺎﻧﺗظﺎم ﻣﺗﻐﯾرة ﻣﺳﺗﻘﯾﻣﺔ ﺣرﻛﺔ ﻟﻠﺳرﻋﺔ اﻟزﻣﻧﯾﺗﯾن اﻟﻣﻌﺎدﻟﺗﯾن ax(t)=0 وﻣﻧﮫ = 0 اﻻﺑﺗداﺋﯾﺔ اﻟﺷروط اﺳﺗﻌﻣﺎل و ﺑﺎﻟﺗﻛﺎﻣل vx(t)=v0cosα ay(t)=-g وﻣﻧﮫ = 0 اﻻﺑﺗداﺋﯾﺔ اﻟﺷروط اﺳﺗﻌﻣﺎل و ﺑﺎﻟﺗﻛﺎﻣل vY(t)=-gt+v0sinα اﻟزﻣﻧﯾﺗﯾن اﻟﻣﻌﺎدﻟﺗﯾن ﻟﻠﺣرﻛﺔ vx(t)=v0cosα وﻣﻧﮫ = اﻻﺑﺗداﺋﯾﺔ اﻟﺷروط اﺳﺗﻌﻣﺎل و ﺑﺎﻟﺗﻛﺎﻣل x(t)=v0tcosα ( 1 ) vy(t)=-gt+v0sinα وﻣﻧﮫ = − − و ﺑﺎﻟﺗﻛﺎﻣل اﻻﺑﺗداﺋﯾﺔ اﻟﺷروط اﺳﺗﻌﻣﺎل (2) y(t)=-1/2 gt2 -v0t sinα اﻟﻌﻼﻗﺔ ﻣن 1 = ( ) ﻓﻲ ﺑﺎﻟﺗﻌوﯾض 2 ﻧﺟد ( ) = − − ( ) اﻟﺳرﻋﺔ ﻗﯾﻣﺔ + = √3.5 + 1.3 = 3.7 / اﻟزاوﯾﺔ ﻗﯾﻣﺔ α = = . . = 0.37 ﻣﻧﮫ و α=20° ﻗﯾﻣﺔ g اﻟﺑﯾﺎن 2 ﯾواﻓق vY(t)=-gt+v0sinα ﯾﻣﺛل اﻟﻣﯾل ﻣﻧﮫ و a=-g = . . ∗ . = 10 ﻣﻧﮫ و g=10m/s2 اﻟﻣﺎﺋل اﻟﻣﺳﺗوى ﻋﻠﻰ اﻟﺗﺳﺎرع ﺣﺳﺎب − = 2 . ﻣﻧﮫ و = a =2.34m/s2 إﯾﺟﺎد اﻻﺣﺗﻛﺎك ﻗوة ﺷدة اﻟﻣﺳﺗو ﻋﻠﻰ ى اﻟﻣﺎﺋل ارﺿﻲ ﺳطﺣﻲ اﻟﻣرﺟﻊ ﺟﺳم اﻟﻣدروﺳﺔ اﻟﺟﻣﻠﺔ ﺑﺗطﺑﯾ ق ﻟﻧﯾوﺗن اﻟﺛﺎﻧﻲ اﻟﻘﺎﻧون ∑ = P+R+f=ma ﻣﺣور ﻋﻠﻰ ﺑﺎﻹﺳﻘﺎط xx’ Psinα-f=ma ﺑﺎﻟﺗﺎﻟﻲ و f=m(gsinα-a) f =0.1N ﻟﻸرض اﻟﻛرة وﺻول إﺣداﺛﯾﺎت إﯾﺟﺎد ﻟﻸرض اﻟﻛرة وﺻول ﻟﺣظﺔ اﻟﺑﯾﺎن ﻣن t=0.26s ﻧﺟد ﻟﻠﺣرﻛﺔ اﻟزﻣﻧﯾﺔ اﻟﻣﻌﺎدﻟﺗﯾن ﻓﻲ ﺑﺎﻟﺗﻌوﯾض (xc=0.91m , yc=-0.67m) ﻋﻧد اﻟﺳرﻋﺔ c اﻟﺑﯾﺎن ﻣن = 1.3 + (−3.9) = 4.11 /
7.
ﺗدرﯾﺟﯾﺎ اﻟﯾود ﺛﻧﺎﺋﻲ
ﻟون ﻟﺗﻐﯾر ﺑطﻲء اﻟﺗﻔﺎﻋل أن ﻧﺗﺄﻛد إرﺟﺎع اﻷﻛﺳدة ﻣﻌﺎدﻟﺔ Zn2+ +2e- =Zn I2 +2e- =2I- I2+Zn2+ =2I- +Zn اﻟﻌﻼﻗﺔ إﯾﺟﺎد ( ) = − [ ] = − ﻣﻧﮫ و = − [ ] ﺑﺎﻟﺗﺎﻟﻲ و ( ) = − + [ ] اﻟﺑﯾﺎن ﻣﻌﺎدﻟﺔ ( ) = [ ] + ﺣﯾث a =tanα =0.2 و b=0.02 ( ) = 0.2[ ] + 0.02 ﻧﺟد ﺑﺎﻟﻣطﺎﺑﻘﺔ V=0.2l اﻻﻋظﻣﻲ اﻟﺗﻘدم ( ) = − وﻣﻧﮫ ( ) = − وﻣﻧﮫ = − ( ) = 4 ∗ 0.645 64.5 − 2 ∗ 0.645 64.5 = 0.02 اﻟﻣوﻟﻲ اﻟﺗرﻛﯾز C0 − = 0.02 ﺑﺎﻟﺗﺎﻟﻲ و = −0.02 + وﻣﻧﮫ = −0.02 + ∗ C0=0.1mol/l اﻟﺗﻔﺎﻋل ﻧﺻف زﻣن = = 1.935 ﻧﺟد ﺑﺎﻹﺳﻘﺎط 20s t1/2 = ﻟﻠﺗﻔﺎﻋل اﻟﺣﺟﻣﯾﺔ اﻟﺳرﻋﺔ ﻋﺑﺎرة = 1 ( ) = − وﻣﻧﮫ = − ( ) ﺑﺎﻟﺗﻌوﯾض = − ( ) وﻣﻧﮫ = − ( ) ﻋﻧد اﻟﺣﺟﻣﯾﺔ اﻟﺳرﻋﺔ ﺣﺳﺎب t=0s = − 1 0.2 ∗ 64.5 −4 ∗ 0.645 3.2 ∗ 20 = 0.312 / . اﻟﻛﯾﻣﯾﺎﺋﯾﺔ اﻟﺟﻣﻠﺔ ﺗطور ﺟﮭﺔ ﺗﻌﯾﯾن Q = [ ] [ ] = . . = 1 < اﻟﻣﺑﺎﺷر اﻻﺗﺟﺎه ﻓﻲ ﺗﺗطور اﻟﺟﻣﻠﺔ وﻣﻧﮫ Zn + Pb2+ = Zn2+ + Pb اﻟﺗﻘدم اﻟﺣﺎﻻت n2 cv cv n 1 0 ح . ا n2+x Cv+x cv-x n1-X x و ح xm Cv+2xm cv-x n1-X xm ن ح اﻟﻛﮭرﺑﺎء ﻛﻣﯾﺔ Q=Z.Xm.F Xm=cv=0.05*0.05=2.5*10-3 mol وﻣﻧﮫ *2.5*10-3 *96500=482.5 c Q=2 اﻻﺷﺗﻐﺎل ﻣدة Q=I*Δt = = = 0.01 Δt = = 482.5 0.01 = 48250 = 13.7ℎ I2 + Zn = 2I- + Zn 2+ اﻟﺗﻘدم اﻟﺣﺎﻻت 0 0 n1 C 0V 0 ح . ا x 2x n1-x C0V-X x و ح xm 2xm n1-x C0V-X xm ن ح
8.
اﻟراﺑﻊ اﻟﺗﻣرﯾن = (
) + ( ) = ( ) + ( ) = ( ) + ( ) = ( ) + ( ) = ( ) + ( ) = ( ) + ( ) إﯾﺟﺎد ﻋﺑﺎرة A و b ﻧﻌوض uc(t) =A+E.e – bt اﻟﺗﻔﺎﺿﻠﯾﺔ اﻟﻣﻌﺎدﻟﺔ ﻓﻲ = + – + ( + ) = + − + = + ﻧﺟد ﺑﺎﻟﻣطﺎﺑﻘﺔ A=E و = اﻟﺑﻌدي اﻟﺗﺣﻠﯾل τ = [ ][ ] τ = [ ] [ ] = [ ].[ ] = [ ] اﯾﺟﺎد E و C اﻟﺑﯾﺎن ﻣن uc(max)=E=12V UC(τ)=12*063=7.56V ﺑﺎﻹﺳﻘﺎ ط اﻷزﻣﻧﺔ ﻣﺣور ﻋﻠﻰ τ=0.04s = =4*10-5 F اﻟظﺎھرة اھﺗزازات ھﻲ اﻟﺣﺎدﺛﺔ ﻛﮭرﺑﺎﺋﯾﺔ 0 = ( ) + ( ) 0 = ( ) + ( ) 0 = ( ) + ( ) 0 = ( ) + ( ) 0 = ( ) + ( ) 0 = ( ) + ( ) ان ﺗﺑﯾﺎن ( ) = ( + ) اﻟﺗﻔﺎﺿﻠﯾﺔ ﻟﻠﻣﻌﺎدﻟﺔ ﺣل ( ) = 2 + = 1 √ + 0 = 1 √ + + 1 √ + 0=0 اﻟﻣطﻠوب ھو و دورﯾﺔ ﺷﺑﮫ ﻣﺗﺧﺎﻣدة ﺣرة اﻻھﺗزازات ﻧﻣط اﻟطﺎﻗﺔ ﻣن ﺟزء ﻓﯾﮭﺎ ﯾﺻرف ﻣﻘوﻣﺔ ﻟوﺟود ذﻟك ﻧﻔﺳر إﯾﺟﺎد اﻟذاﺗﯾﺔ اﻟﺑﯾﺎن ﻣن 6 T= 31.4*10-3 s T=T0=2π*√ وﻣﻧﮫ = = 0.6 اﻟﺿﺎﺋﻌﺔ اﻟطﺎﻗﺔ ﺣﺳﺎب E =EC(max)-EC(2T0)= − (2 ) = 4 ∗ 10 12 − 4 ∗ 10 7.2 = 1.84 ∗ 10