الإنكسار
مسائل
و حلولها
1 / سقط شعاع من وسط شفاف بزاوية 30 درجة
وانكسر فى الهواء بزاوية 45 درجة . أحسب معامل انكسار الوسط .
الحل
:
م = جا س 1 / جا س 2
حيث
: م تمثل معامل الانكسار المطلق ، س 1 تمثل زاوية السقوط فى الهواء
، س 2 تمثل زاوية الانكسار فى الوسط الاخر
س
1 = 45 س 2 =
30
م = جا 45 / جا 30
2/ اذا كانت سرعة الضوء فى الهواء 3× 10 8
م / ث اوجد سرعته فى وسط معامل
انكساره 1.5
الحل
:
م
= سرعة الضوء فى الهواء / سرعة الضوء فى الوسط
سرعة
الضوء فى الهواء = 3× 10 8 م /
ث ، م = 1.5
سرعة
الضوء فى الوسط = سرعة الضوء فى الهواء /
م
= 3× 10 8 / 1.5
3/
وضعت قطعة معدنية فى قاع حوض به سائل عمقه 18 سم فظهرت القطعة المعدنية على ارتفاع
6سم من قاع الحوض ، احسب معامل انكسار السائل
الحل
:
م
= ف 1 / ف 2
حيث : م
تمثل معامل الانكسار المطلق ، ف 1 تمثل
العمق الحقيقى ، ف 2 تمثل العمق الظاهرى
1
3/
وضعت قطعة نقود فى قاع حوض به سائل شفاف عمقه 80 سم فظهرت القطعة على بُعد 60 سم
من سطح الاناء ، اوجد معامل انكسار السائل .![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAeIAAADgCAIAAABQNPJLAAAgAElEQVR4nO2dW1Bb97no/74kdnzBrnOzs92EeELt1A4mzeWo8dYOcZU0kdhsDpuxTEoI294uhjpEjUsrGo4IZQ+0Hk4Fc0R8Tpzi8S7ncOZUoEKwGDRgBUZIAgQCySnNkx+ZyYsf/ejzsMRiaV3/Whet/1r6NL8HDxZCWpJ++vSt74Ic/igAmJvqQNw3nx6IZtE8mVDr9lumEqwbZ+GbT1cH4rofB+24MilxBHBoDC7p/kDIBOl+DwAgD7SGlrlecE+vqHLjlSOx3rk1cQe1zyR1Pwia0ja9AqbWCNA0UBDwBtQD0XRXOFk1GlN++xcmFiUdVDumf0CtyoPlpXIkdk3qswpMLQ/QNFAo8AbUA9F079yaUw2BdoZXxQXUM7uq+0Fonky0TKmW7WGB81kFppYBaBooFIQC6oFouj+SaphYVHj7tWNxSQFduq2zgCpHYt5Iqiuc1ChXrkpADaZmAZoGCgihgFotNbRMJbrCSRFIyFBTp/v6IyktPjPcamSowdQsQNNAASESUFO4NEsIyMA5Fq8fX1D9ZqmAmnq8bdMr6marXVJFLzlxQfFXHHMAmgYKC/GAmjKX7neSpmd29drcWmNwqXJETZky6+e8kVSdeh8G7TNJtRzdM7uq3QlPYwGaBgoLyYB6IJruDJMiCDrf3R9JuaYSat2rqtGY506WT6+GllX5JOiZlTiPSr6j7f6gpanPhndlqydzTfvgkHVQq7sEmgYKjqtSATWlCUIaUpjZXt98ujW0rNYdYx2Ha3NrCsPq+vEFVRzdrWscbR/sO4YQQm6r5DX9Q6UIIeS0DEZtHmepV6u7BJoGiKM6EKeTp0J47ig6F+cci7umEuI9Kb1zazUEmLo6EO/PPhq++fTV0LIqImsMLrG+W8j+GKgale7xwaFVpbheCdYmLE07/FGbx0ld09qEjnmCGt0f0DRAIjjNx6qcX6ofX+gW/p7eH0mR0JPCezT6IylV+t3rxxdYHwP9kVTLVCJXV7KyKLnSH0m1Ta9occpUBjaPE9O5dq+buqbN40RNQxrdH9C0Ut4b/trS6RPnnVsh3e+n4ZDMcqrYLXJhYlGo4Lc/kiLBHUJHo3t2VXlvjnMszg2Ee+fW8D8Ic+oUp3r068YX6hnofoSZ0PKVvuZg37GmIQdomgQo25acu1hy7uLxV587/upzaPOya9d265v7xSk6sJO+/gunjxx/9bkTNedLzl18/dM/Wjp97w1/rfsDJJAGjJa2K+qNT3L4o82TiX6+ZItvPq28+UUhImlf37wKXTM1AR5TU5+FknUmuU7z6Azr340pDi1f6Wv6h0or+mz+qN3rRhW4Jx5zBTTNj6XTd+JnTadsrzx9dB9CiLJtR8eRjo4j4XBJOFzy8OGP5BGLHQ+HS3p6nunoOPL2T4usb+7ftWv7vqJHXnyjpOTcRbA2E8nv0d5ISt08ZnUgztvz7ZvXv9tCvNbNPb2i8FBUjcaEYvb+SOpqaJmbqRc6XOJcm1vT90iysHuHWGloWr6OrTOKiNfCdv9QKXJbM1fDSmfLADSd4b3hr1/+5e9OVdheOH2E8rLb/fTw8PP37p2SbWR87t8/PTn5QkfHEcraxS8+eerdM6d/8WmBZ0tqMIrnWkPLqv/dxuASb1itr6klSwmVV6eImJo2bNv0imsq4ZpKeO4kJZ8dIXQ8jCzs/qDFww6c7f6gpcJtzfwDMS5OyyD3mk7LIGhaS965FTr9i09P2V7Zf+ARp/Pg9evPxmLH8+BlcZLJF2/efO7DhkNFB3aefPPUqZ+32r78SvdjpQuS3SgajXJ2jsV5s9X6mlryzGrv3JrCc56SplaOb54kTQvUO1ubsozM8DXb1NYmVOqlwmr2f6lF4Wr69C8+PfnmqaIDOz9sODQ8/PyDB2W625mXQOBY4+XHn3z60eOvPnfq562FlhJhdjYLobA4T+RP8+YZ1E2I53qXJGcb+eaV1sAI5anVopekpIfN08cbAts8bq5z6QQIs0SaKgsBTavM6V98+vTRfR82HAoEjuluYXzC4ZLGy48f+f7esn9vKihZNwaXJN/52pXN8QawOo7+wDmzqvyzBGfan2yIOoXIipppbB4nwr4c8wTpPIkWd7KwNE0LOj8ZZy3Y2HjpY9eThSbrfBbncWmYWOQmYXU0NWaF8lVlWXvJdJNsiBqoxO1k2ewtzOGS0TR2i3muFIqmz3TfMLqgeWV95reduh/bPIAT3Gn65q8d42mM1GtIU3Ug3jyZEOnKUeUeVo7EeM+jKkT14hyF2L1ufvVqVgQtg4LQ9CsN9a/9l73mEDRL1v/8LwderbIWQlgtOXpN6/d/TYDnpKK+4/RqAtIt7547SdmHRZX1hix0zOwLwTW1dtM55GFyTb9zK/TiGyW/cT+lu1K14/PrR4+XPfVm/7DuR1tTqgNxqg5MBFV2ZYlQNRrjxrBtiguWldMwsSjyMSZ74J9aS7No1NoRXGiYWdNnPx8pOXlwcvIF3U2qNcnkiy+/VmTtvaX7MTc9lSMxbkNHZ3hVd1M7/NGaQFwo/pU3F1StiXcU3bNEHCUjYlpNv3MrVGo5nEy+qLtD88PGxkunXz149vMR3Y98IcC1ISGmdgjLWoapL92WrrHBBGb8K8G0mn7xjZJCiKOZJJMvHi97qhDy1CTAHVrdFU6SY6K68QVuJj1XV3aF1VnFAo5WiDk1/frHrfUfHtLdm/nH0/H0ax/8q+7Hv0DgllQT5aPKkRj3s+Qa9hBttUqniTomBsWcmi5+8cnCSXcw2dh46cj390JAnTe4rTekWYk7Thpn3YFaM/7V2t1V4JhQ02/2D5f84DHdjakXb/+06PVP/6j7s1A4cJtfyFnQRVETiLP6g8RNXTkSU5ju6AyvXpnUvPCmcDChpk9/5KmpOaC7LvXiypUnXvzgiu7PQkHRMLEoI2LNJ9z5JCL3MKdyaW8k5fBHawLx+vEFFTeUA0xMqOkjP37rtdcKN5r+yU/2P1H6qu7PQqFRO8beWEiaqR3Z22+F7qGMlhbdH5fpMaGm/+GffvrCC4/orku9KCvb/fTr/6TXwbf23pJcOWbWxWPchnICTe2aSojcQ3lth6Q9RvNBtKaPvuWQ8Vsv/GvD7t3biB1MqjUHDmw/WHKS2gcmzvMVzsdP/giHx546gjmDpqi4BPM2TdmMwx0B6iVj6S0T1mlP2tSyW8Mh16E1RGsaITl3r+TcxbKybTdvPqe7MfNPOFzyzDPbD518GUfTP2z4GDPyha4ZfLimJmQ9OZPG4BLztGfv3NpnCvaCk/bozIc5NX31Kiou3lmAAXVZ2aONjajk3EXdnzvyaZlKtM8kqWEgzZOJ+vEFtSoTuAtQCDQ1s0DFv7IeXPv7F7G78jRNVFmLKTGnpjs60PDwtvPni3T3Zj5xu5/s6dnR0QGaxoK37MwbSbXPJJsnEwrzrQYytX9lPZT+NpT+Vp6pidqYZVZMq+mHD1FPz47Llw/pbs/8cP360YaGHQ8fItA0PuJ7/3rn1tqmV2QnXrlDmnzz6QaSJuI7/NHu2bXg2t8pTcsztRYrgwEWZtb0w4fI691useze2HhJd41qx/37p8+fL7p8eQf1kEHTOYHTbtc9uypvUy3hpqbOGX4Rv6vE1FDmkQdMrumHD1Eshk6c2GnWMUyx2HGLZdfw8Db68YKmcwVzQ6s3kmqZSuTaCF45EmNVUBBiaua9km1qHTeNFRTm1/TDh+j+ffTuuzsaGr5npgUuGxsvuVxPlJfvXF/PerCgaRlwm1NEUrGtoeVcT5qRZmpu7Z0MU7fPaLLQHeBSEJqmuHkTFRdvN4GsKUEXF+/werc9eMB+mKBpedSOxbl7aYXoj6RyXRbF2gDrm0/LS6QoR6g+OidTd4Xl7+4CcqWANG0CWYsLGjStEN4N4iJcm1vLKShmdQAORHUwtXgPC6apSZsCaHoKTtNMWZeVPer1HiXf1xsbL12//mx5+Z7Dh7eLCBo0rRwZ+0o8d5L4p9G4I6qb87jCFafPUNLU4Oj8U6Capkgmkcu1rbh4+4kTj3R0HF5f/6HuRmZy794pr/doWdmjhw9vv3x5eziM9aBA0wpp5phUEt98DoOVuSOqr+alpg2/F1zE1OBoXShoTdOsr6OOjm0nTuw4fHhHVdX+np5nwuESXdQcix33eo+eP19UXLyzuHi7y7UtmcztsYCmlcPNTmDmQDAbWFi92gPRdPuMtqneXOd18JoaHK0XoOksNjZQIIDc7m3l5TsQQhbLbpfryevXnw2HS7RYB3Pv3qlwuGR4+PmOjiPl5XsQQhbLDpdr2/AwundP5kMATatCK2c9FWZY3YJXo8bNg2u3SlHeTCWWqf9P4m/gaL0ATYsRiyGvF12+vL28fEdZ2Q6E0O7d28rL95SX7+noOEJBhd7ieL1H6etXVe0vL99z+PAOhFBx8fby8h3nz+/o6ECYOQ3QdN6QPTGuM4y1vYW7/qpndlX1bhHZj4Jp6r8s/63mr9DGohug6dx48ACFwygcRh0dGajQWxyXaxt9/UAAhcNoY0OrewiaVguqM6UrnPTcyUxock0lWkPLXeEkd2k3i/5ICqcIhHeZgIqjP5Q4mjb1/176BhytL6BppTQ05O9vgaaJ4tLtpfaZpEgNH868C24PpG8+fem2CoV6yh09AOcMyQA0rRSE9FczaFpHqkZjjcEl1uwOGpyMM3el7IDi8g9wtJkATYOmAXWoG1/gXcjdO7cmOcm6ajTWzTG1547Mk4rgaJMBmgZNA2rSMLHIDY37I6kLUqnqypGYh7NCpWd2NddlBT1fC45mBUcbFNA0aBpQn0u3l7ycWU44tXpuTiCc0/SP/xVLh9Lf/nnpG3C0mQBNg6YBTagaZY8wHcBrY2nha65pm16RVCflaArZpgZHEwhoGjQNaEjDxKKXUxwt6cFLt9ltilSOW6TIr216hV6XJdvU4GgyAU2DpgFt4YbVvXNrkm0s3OYXis4wTwsMfftKTA2OJhbQNGgayAesANmLscHWOSa4VsZzJ3np9lJNIN4wscg68SjP1OBokiFO02e6b5Scu0iBEKL/fab7BuYt5EHTsdhWFyJCW/+OxUDTgCDOsTizfRGnU7Gar6RaklxNDY4mHOI0bfvyq+2PPIqyL9sfedT25VeYt5AHTW9soN27WfcR7d6tYQs4aNocVI1mVd3hNBxWjsTaZ3jKsdUyNTiafIjTtMMffb7CyTLg8xVO/F/PT9LD5WJr2uXS39GgaUPAGpSKs6+Lu09AFVODow0BiZpmBdQ5hdKOfGmaFVATEkqDpo0CK1WN0xp+YWIRc68upqnB0UaBRE07sgPqnEJpRx5PITIDakJCadC0gajLruVom16R/BVWdluJqcHRBoJQTdMBda6htCOPmqYDanJCadC0sWDVcuCYWkaqmmtqcLSxIFTTjs2AOtdQ2pHfgjwqoCYnlAZNG46q0RizlqNtegVn29aVyUROS9CZpv7LMuxhMRjkatr25VeP7N2XayjtyK+mNzbQwYMEhdKgaSPCGrrUGV7FMXVtjgkQytSwh8WIkKtphz9q7b0l47dwNF1WVsYu1ND1UlYGmi50mJ2KmKauHIldzWVn458W7oKjjQjRmpYHjqYRQg9JuiD1WhlB08aFZWrM1ETd+AJ3VjXU3pkJ0DQRF9A0QMEcZJqTWBuDS0Kd5eBoowOaJuICmgZomM0vueq1MbjEjazxA3OATEDTRFxI1rTNw2gKbRqif273D5Uy0uulXv2fetOgxNQOf7QmEG8MLrmmEi1TibrxBd0fDqAQ0DQRFzI1zRIxU9M8/wWmVhVmlR6kLAocg2na7g9aKiR0AJpWRdPUoWZF0DSZEJu2tteNEELIbdX7FWIOuGtfwNSFjNE0Pdh3TEAcNKBpVTTNEnHWs5AxuNMyyPoJBNQqILQXHExdsBhM0ziAppVrmivirP+lPiwr+myMH1JaP+YJ6v4CMDRCjgZTFzKgaS0vd28ghG7clb4ieZoeKqVEnMlmIMTwMmhaI8QdDaYuWIjTtH1wyMoXwW1dIXPySjANSpCmsS/EaZoSMc/FbRXQdCY9LZqPAkTAcTSYujAhTtNWT9abn+cKTRJ1BTpo+ru7d78T+C+8gJpUTTOzz5nSjmOeIGhadfAdDaYuQPTUdHZRl9MyGLX7gxaP2Pvc7h8qRU7LYNTmcQp9v86/pr8LhQQ8/F3okxt3vwt9IuVpLTRNH17x03p2r5t7BTERV/TZIOmhKrk6GkxdaOiq6cG+0s13tc3jRBV9Nv9QqWhRF6WeY56g3esWCtzyr+m7N4Q0fPcG+iT03d0bn4SEom3tNG1tclszbs0ExXb/UCmzP8XbZxmM2rzuY5wjuZWbzn6+joGm1Uaeo8HUBQUpSQ/7YN8x5LZu1nWJvNu30qY6avruDeouUPr9LvSJUGLju9AnW9fLr6Yzh4s6pBV9Nk7VOfVRx/sNhrfSg05rQEGeWihxNJi6cCBG0153RiXM0gLxi/7RNCNM3hQ3/0UPTW/1p8g6kps94pkvN6wUSuZ/6doPaG/JHeWOBk0XCERomlLAVpSH6RfdNY2RdMa8qK5pgU87p2WQcWybhkTO+/E/C9AsrhLgaAAf/TVNp5vVusF8aVo644x/UVvTP6MTHQoPJl1XgzjPEYxekg04GsgJnTWtuqMdedL03RtYbSu4F7U1XV2qhqMBebinV9qmV6oD/HtSwNFAruhfkKd6FJYHTWdODCKE12OYf03/zFIBaWLduDCxOBBN90dSzZMJ5s+rRrN2HoKjAUx01TQnf6pKWA1diCXnLto8TshC6Ejr5opC33y6fSbpmkq4p1e8kRQ4GpCB/rlp1QFNU6cQoYRZRypHYl1hFQJncDTgAE0TclFf09mdLLxcmUx0hZNMWFLwzaeFEqyAJNWBuCrhMzgaAE0TcVFd0w5/1DYoEU1XB+K+eQk1uKdXdH9CjUv9+ILkEQZHA5KApom4aKFpHJg794SoHYOAWj6NwSVwNKAQ0DQRF700XTkSk/xi3hle1f05NTQKTQ2OBkDTRFz00rTDH710W1oiFyYWdX9aDU0LxrcWcDQgBGiaiIuOmnZkL7EWkkXlCMhCETj5JXA0wAtomoiLvpquHYtLKuNKdqcGCRhOYTmZGhwN0BSopg8e5BtMpN/l4EE9Ne3wRyW747yRFGkBdWtouWd21VgJmcbgEk7tBzgaYFKgmlbIxgbavZut2kBA2z+qqaZxivNaQ8u6P7lM6FyNsWTtHItfm1sDRwP4gKbl4HLxRMRlZfo7WramHf7o1c3+ZiFI63Zhfa4YSNaVI7HG4BL3G4xvPu2aSoCjARagaTnEYigcRuEwcrvRu+9m/h0OowcPDKxpnOI8z52k7s8vRdVoTCgUNYqsqUdRP75AQ9SnIEAOoGlF3LyJGhr0V7MqmnbgVfgS0u1SExA77dk9u1o3vqD7nQQAVQBNg6azaJlKuES5dHtJ96fYIaVpOvavgfgUMD6gadC0IanG0DSV7W0NLUO2FzA0oOlC1PSl20vcMPlqaJkeldc+Q0oOWgT8qUb9kdSVyQRpBYUAgAlouhA1XTe+IKk2QpIbIoiXtXHpnVtrMM7ZRQCgAU2roGm68IOCfE07jNnPkutD4KUzvAoFFYCxIFrT79wKyfitPGh6fR11fIpOPJOpmLYcROUMqMuJZ5CrCcVihGoap5/FNUVcgzgTGVMy6BxIC9kPDQCYkKvp94a/LioueW/461x/UTtNP3iAOn6Dip9AJ4pQx060jtBDYdYR8iJkOYgOFyHXJXT/PlmadmBojrR+Fhb1AqmbCxOL7ukVyQ+h7tlVJxnFhQAgDrma/mHDxwihHzZ8nOsvaqTpZBIVH0Idu9E9jpFjCIUZsP53AyHvTlR8EE2OkaVpnH4Wks8lVo7EeF1M5WqqA3HXVKJf9AH65tMQVgPkQ6im3xv+etfBxxFCuw4+nmtArYWmk0lUfhhtcPzbsA8d3oMsJ1B52RYHd6HzRexY+z5CVU/nw9Q5FeRdmFiUTBEQ0s/CC3d/ozeSYl6hajQmKeuucJLkLw0AQKimqVCauuQaUKuu6QcP0InD7CA6jNCJJ9HNm2hjg339+/fR8DAqexZNPsrWetlhnuvrqGmHP9qNMWyauqa195al0ycbeWcaxOHN23DPfFYH4q2hZZE0SH8kZaAWc6DQIFHTdChNXXINqFXXdCCAqg5kCfcBQsVFEsJ98AAVH2IH4E270E9/ijo6ZOJyofJyCYqL0WNPHXn85I+4PPbUESXTVouKS3hvFhNr7y3VXyq83waEwv+aQLwzLPaZdJWwEYAAQEGippmhtIyAWnVN37yJGvax4+LiQ9KDlk48w059/NsO9JOfyNe015tV+cfLhx+io+V23nj27OcjvEfMPb0iHlATW5zHO4BJvOK7eTIhElZ3hZPQsgiQBnGaZoXSMgJq1TW9sYGKi9CDbOH27EfvWtC9e4K/0vBf0eWD7Bjc8jhKJtVPdDCR0Sxu6OI8btKmbXpF/FecY3GRVM+1uTWYBAIQBXGafrN/uOTcRQqEEP3vN/uHMW9Bi1OIw/+Jzn+PXcIxiVDxPnTiGeT+VVbMW/Y8OrwH3XyEfX33AdTzW20dLU/TDn/0yqRRi/O499w3z5Oe5iKyRrZ3bo3kE6dAoUGcprPuHJJz9zQqyLs5gMoO8NTbrSPUg1AHgyTnOkmEyg+ijo81d7RsTVeOxLi9192zq/SUj65wksB1iA6BrwKYne514wtCHef9kRSYGiAE0HQOJJOovAwV70OX9/D4mksSIfdOdKIIlT2fvyZyQibk1Y7F85bObp9hl+XR1SmSVI7EhNbWgKkBQgBN58y9e+j6dVRehg7vyXSHu3dmRdPUDw/vQWXPo54etL6eJ0ETpemaQNwbSbWGlvOQ5+VtR8ypwK5hYpG3thpMDZAAaFo+GxuZ4oqenqzcNPVDreujCde0g1HU7LmT1HqXSi8nd4EfUFMIparB1IDugKbNBjmarhyJMe3ZFU5q10LCK9krkwmcWN45Fm8TnQECpgb0BTRtNsjRtIOv/aR7drVeg8haZJlL79xa+0ySWn3QGFyilsNSu8Q6w6uSTZhgakB3QNNmgyhNO/xR3sY/LbYUyhs/jQ+YGtAL0LTZIE3TzjH+3hnVp9PhjJECUwNGBDRtNkjTtMMfbRWoeKNyICp2zUjOZQVTA0YENG02CNS0+GDr/khKrWy1UAU0mBowNKBps0Ggph3+6KXbS+LuU2VmSI3wiUQwNWBcQNNmg0xNO/hG+LNon0kqb1wUH1UKpgaMCGhaBYy4WTz/1I5Jh7rds6sK54g2BiXCdrXoUXxXAQAT0LQcTLBZXBdEziXS9M6tKdkki/NhAI4GjAVoOgdMtlk8/1SNSi/JpfIJSprLxTcfgqMBwwGaxsV8m8V1oX58gTvQjotvPt0gt7Nc0/S08rQMAOQKaBrX0abcLK4XVaOxxuCSeKO2bz7dGMQaG82Cd4+tclTvxwEATEDT0ph7s7i+OMfiV0PLIpmQ5tx3Eah+FtE3n/bcSSrJmAOAEkDT0qi4Wdy1C3m9oGk2lSOx5skEdxgpRa4l1ZKa7o+kPHeSXeGk+AZIbyTVNr1yYWKRzHW9QOEAmpZGxc3i7p2opwc0LUhjcIk3ss7J1DjRNHPwU/34QsPEomsq0TCxSM3PAy8DRGFCTZ/+xafOusdUFJ+xNou3/mbHiZ816f7cyaZyJNYyleDGua2hZcxbkFy/OxCFLDNgJEyo6TPdN156ZZ+67jPQZvHKmr0v//J3uj93Cqkdi3OXybZNr+D8Lk4lSVc4qftjBABMTKhphz9a9Phe1c/UGWKz+IMH6OATj71zK6T7c6ecypGYe3olV1OLj3liouJkPgDQFHNq+uT5D3773x5VXYLkbxa/8aedx995U/cnTkWaJ9kJEHFT42Q8BuTWkACALphT0+8Nf/108SGhxLFCiN0sfv8++odjB2xffqX7E6cudeMLrABZyNTVgTj+yGnIewBGgWhNP/bUEdm/a+29ddryuKYt2qRtFj9ztugNzzXdnzUtqAnEWeV6vKaWHMLHpHduTffHBQA4EK1phbzhufajHx/Mvy7zz/37qKJ6/+stv9L9mGtH1WisJ7trkWXqNk4iWxLdHxQA4GBmTTv80TPdN448f3ByUn+TakcyiU68fOi1qx7dj7bWVI3GWPM6aFPLcDScRQSMgsk17fBH37kVKn79lOtXalZSk8Mfenc9e+r7b/YP636c80PlCI+p5Tl6IJqG/m/AEJhf0xSl9ReePvrYzZv6i1UtAgFUcnLfyaqK94a/1vHAXphYdE0lXFOJxuBS3kbHMb3sX1n3r6zL07SScakAkDcKRdMOf/Ts5yMlb79lAllTgj525hVr7y0dj2d1IM46ZeebT7fPJC/IHUCaE5Sp/SvrofS3ofS38kwNI0kBQ1BAmqZgyjpvo/pV4cEDNDxMhKApRFaxdIZX85BP+Dyaphwtz9Q9s6u6H0MAwKHgNE1ByXrP/l1vO/bxDiMlB2osamXN3j37H32h/A0SBO3wR6tGY+Lj5Qai6dbQsnbhKhVN/3npG9mmvgLtLYBBKFBN07zy69+XvP1W0eN7Xzuz//r1/LWiSHLvHrp5E73t2Ldn/64Xyt94+Ze/0zcHzaImgLVysHduTYv8LzM3Lc/U3kgKxuABRqHQNU1j6fT94L33nix+Ym/RI9af7KO6VCRHlaoL1SnztmPf957cfejIgZK333rl17/X/cjwgqlpCnXH0XHrOmSYOj8JdABQBdA0m3duhV7/9I8l5y4+W1byyK4dJSf3Vdbs7ehAXi8Kh1XbFL6+jsJhdPMm6uhA/3Zp92tn9iOEni0r+UH1+6/8+vfkN3xXjkgnPZh0hZOqJECEau9yMrUbb9IeABACaFoCa++tl3/5u5JzF39QWf1sWcnRkzGbjcUAABDUSURBVM8hhBBCr53ZT0GF3uLY/3n/j/9x/4//cf9rZ/bvLXoEIfRk8RPPlpWUvP1WybmLp37eaun06f5IcyWnzmwqAVKr7LyieH00pqk7w6uQ7gCMhfk1XR2Ia/G2tHT6KKjQu+TcRfvFJiF+/vt+l2/w3/u/tHT6zDFl1JHLLDoa37z8bANOD4ukqXtgLzhgQMyv6auh5e7Z1Ty0BUtKBH//iCFwjuWQnmYiI1WN32coYmpwNGBQzK/pqtGYN5LSqOSAiaRBGoNLuh8NdfHcyS3vQZNTdjjXXnBeU4OjAeNifk07/NFLt5dkx3H4SJ5SM98EiVq5AfVANN0+k8RJRsmb18Ey9Z8W7oKjAeNSEJp2+KP0vB5vJNUaWm4MLtHDKNqmV7rCSZoGuclT7u4+Jv2RlO4HQQvEA+ru2VWRM42dYYkIV/ZMJaap/7L8t5q/mu0DEigoCkXTNYE4ZgGZbz4tz9SsyW1cYel+ELRAKKDumV2tYZwPqB9f4BW6SC5CiaNpU4OjARNQKJp2+KONwSXMt7dvPi2jdIy7X5UJ5lZsI3KVb7gHbyK+bnyhe5b9YcZrauWOFv8MAAADUUCaduTy5u+PpHI1dcuUWIGaS8u0uL5UjsS4CR+R86VXJhP92RsLWaE3OBoAmBSWpitHYr2iGWQlpq4fXxC5NfOVeTCp4zz2q6LVh9whqL1za5SpwdEAwKKwNO3wR+vGF/C7nL2RVA12wbV4/7TpJ9CzUh84s41aphLMI9Y7t/aZ3Ao/cDRgYgpO044c2+foKA8HkbIH06/d46Y+cMofa8fi9G/5V9aDa3//InYXHA0ATApR0w7RkfZcrs2tYb7zm4U/AHR/yHmAm/qox/gOUTUaa59J0ntYlJgaHA2YkgLVtEOqfo6F504S5zZFxnuqcp9tHieiL01D9M/t/qHSrf9ApV7djior9dEfSeFke342vvjV6t/pbhR5pgZHA2alcDVdNRrr4RSHiYBZqiGU91B4b1kiZmqa57/0MzV387fkuKXasbg3kvoifje4Jt/U4GiTYR/sO4bcVr3vBiEUrqYd/mhNIO7NrgwTB2e6m1C7h5L7afcHLRXsCJomE2LT1va6EUJIv5c47+cf73bEypHY1dDy5lnEOVctahmVY2ozOZp6rnX8PkTIA7R5nLyv9sI8wgWtaYc/WjsW78c2dT9e4QdvOkXJnWSJmMmmwZ2WQdZP9Hwh1gTivIWPXeEk1aBP9ehnHfngF2cRQr/9a64xtZkc7chEkfzPtTnAfIDWJnTME4QjTFHomnb4o/W5lOj1zEoPlb8wscj9Rdlzl7gizvpf6jVX0Wdj/JDSukavckxy+vxjklP2w2SOBijs/qFSgRd8YQKajjr80YaJRXxT47R9c7/1y25vyaSeK/psmWwGQgwvE6vpXI+qDFODo82KfbDvWPZLusABTWfgDYFZGQ/PneSVyQROayI3Q40ThvOSETHPxW0V0HQmPY33tU749lVIm2TNUQkG2oPigg68jxBCn7VzTP3V6t//Z8wkjrYPDllF48TNc8JGPYGm/AEqTEwruQOavh1kA5reojG4RI8z5f3CLt4AzYI7kOja3Nql2znH1JuvG2b2OVPaccwTVK5prXFtjjpp7/viD6IfhO2b3xbeH+KJqceS69ejgfedX/zByI52+KNWj0ScaG2S8ILdP1RKcLCp/AFamxQ5UfkdIA3QND81gTjv/GjMYfYOdlceFSei94fSvXNr7umVCxOLXNHYvW7u60ZMxBV9NsVJD4XhQ3Y5IH8+0TWVGIjOfdQXkAqlP/gomP5D3wdn++b4sh/xzrqudvUcbWckkehHyjgaMoNZu3+oVPh37f6gxSP28UmnZW0eJ+8zaPcHLRU6BNo4T7RKD1AsMS1+eJXfAXlvB/rgaOR90LQgVaPsEmCKrnASUxP0MKZ292ft0fTA0GcIffBRcNNK7kDv3FpneNU1lbh03Xf2z3Gb132MEwJv5aaZP6TtrHdu2j7YV7r5h2weJxKI8j6a/H/vo8/apTIeZ/vmBoY+Q+4toW+ZOvAf1V/E/7z4jTqOZrjA7nVnMkiMUi1537s3wzQRTUtaZqiU+p7kdfPX9njdupx1wHyiVXiAwolpycOryh2QgbXJbc28kDQ58wmaloC3rfwa9qCP7CHUcx85EXJS3/3nPnJmvt0PUAZ3Bwaicxf/+4jnTrJlKkG3WfNWetBpDaIK8kRaEuz+YEUVQpSIhUxN1eQhxNQ0beq/fNFA/aftCxVGwjLvKq3srB/KPYsl3pdBPzsiqt0K6ETK5HX9wi7+RKvwAIXtKdn2ovwOyD8s1J/WIB8FmpaGd1KHF2/MaeUI1esx9xGjzVvskm2o7tnV1tBy3X+8zwwiWN+wMu9buvZDv/YWu9ct8hplJhlyOgiUqQP+31H/ebZvTvlU2M03s9vK8AJb05xjmNWsj/jfkNIewT8OAtE09Z86VvKo9kTzPUDxxDROd6LCO6Dg5URd1H/rgaaxqB9f4J5UlGyDpqjp/y3fC+SDj4IMd7sDA0OfZf7BE2nyWZ6wZnHqboj/Xbs/aK3EePNwDoI3kmqYCH3kpI5b2jevwv5fxpuZnf1wKGhWxvJI1rta+ILX0ETmEy3vAUpWTGM+L0qOsIIXUublC5rWDecY/0nFK5Ni38EzL5fK/yFe5IBDO+PFcLZvrmd2tTW0TK1t1H30Ep3vw7w+a9K0OD2zq9QY2PaZJPOHvOdyqfcMdU/owiy7P2gbzDqzxAmc+ZIe2kTThibXJzrn2xeN0wk8vNolOpiApnOgajTGuyfbPb0iVP5B106Jr+BSgm8+3T6TbAwu6TXSWt5btzoQb90a6CH40FxTCfrYsqrRW/nqI22DQbs/aKnY1C6VzfAPWTxDWZpm6IA+c5iH3LSh0drRDowzt6Qd3vwUR4Kmc4Z3Na1Q+QezfEpkaYBa9MyuXplM4O8xUA7OV2ARqkZjVyYT3A8/qmyR+0BY1+QmneiSWCratWbiX7cluziBOolE3W36na+80sNBnkcIeaLx/oT0UCTSDm9+6iNB03Lg3f8iVP5h8zipV97m6URtTZ1nX3NP18iOturGF+rHF+rHF0TyzqxmUdYwrJyK1bi5aYfiumnmh4TuzfrEPtGCf0IqMU3m4aXf4NoBmpZJw8Qi96Qi7xR8pjuqRnmWcGtK9+xqY3BJXp86mbBmz3bPrjIOdR/M6zEukolpMslDJTtoWj7OMZ5xnb75NKsj3O4fKmV8fRYa8qkp/ZGUe3pFeXUECXCz/M2bZ3GZLRiA4dBuxrSmsN7gWgCaVkTVaKybL4/Bmv5hG8xyR01A5pBP5XSFkzLmihBFdSDOOvHYH0lRp08lG4UBYjHitH4a1htcdUDTSqkcibXxnVQUn/4hexyzKngjqauh5XyeaVQXZmUeBT1d1uoFTQNmAzStDrz1dt2iQ4Jkj2NWkc7wqhGD63rOCvOBaBpnNy4AGBHQtGpcur3E1W7v3JpIRrhWoGUmz/TOrbVMJfQqu5YH97jJnugNAIQDmlaTuvEF7g7c/kiqXjTQawwu4ctau5I+33y6NbRsFFnz1kSKd4QCgEEBTatMTSDONalvXnrJlnMs7ppKSFqYaaLasXj9+ELDxCK1BJZaaKCKrMlPW1cHeDa4++bTRvmYAQB8QNPqIzSoGnP5S3UgTpnXcyfJjbK7wkmcW6gfX7gymbgaWpYt7ja+JkCi4D3IvB3kAGkwu0C1/UPMcTfMNlTGbCZyOmWEAE1rBW9POf7yFyb14wvNk4nW0DK1/UvGLdSOxZsnE23TK9ycjDgkp0GyFi1CQG0cqKErx7Qvv6NcnJnDlT2QJHt6LelbzEHTGsI7qFq8/CMP1I8vtIaW8Vts+iMp5vwjcqgajfGWykBATTg2j7PUm48qadYcEmtTZnIp8+dMlRMLaFpbeHvKxcs/8oZzLN6CkQ2n8EZSzeSdoOPNe0BATTLUaqv8NLNwo+lNNWcND6H1TSygac2p5esp553+oRfVgXjzZAInviZtpTdv3gMCamKhFxVuajpoadJ2iAdvDho0DfBQHYhze8q50z90p2FikdvgR7KphfIeEFCTCXuvgsBqBbXgJjcg6QGIUTkS4zVgyxRxmYTqQPxqaFmkl50oU/PmPSCgJpw8JT2y60mYUfNWnhpOIQIsrvLtKafnURAFNbBfKBNCjql5+1yotBKBpz0Bis2wWvOB+lnxe1ZB3lahHvnznkDT+aYxyNNT3hkmxXpchM4xEmJq1uYtJsoXkAMACYCmdYB3T3nP7CqB7SS8w/9IM7VQfganFQgAyAc0rQ+8KwV659ZqCSjUoxF3NDmmFkpPD0TTJBQ+AoBCQNO6wbtSoD+SauCsYdUFHEcTYupWvow/hYu8M7QADoyllOxLnlPJJNwT0LSe8JZ/4Mxp0hp8R5NgaqGziAPR9LW5Nd2fZQBQCGhaf3jLP3Qs1MvV0bqbuiF73TjkPYhFICrlsZDyGFbob4lf1LondCWJKhE3aJoIeLvp3HoU6slztL6mdgoXe0DeA9AFa5PbSnXGq1GUDZomBd7pH547cibqyUaJo/U1tchd6p5d1f3JBQqTTOuj4k5L0DRB8E7/yNtEPeWO1lHTIutvfPNp6HMB8gxzlojyLh7QNFnwLn/JQ0m1oR3t8EfFtx8QVeYImB67152dxAZNmw7e5S+allQb3dEOKU0TOIIVMCtqJTqYgKYJhatOjWafmsDRDtGkxwD2ejMAUI7dP1Sq9tg/0DS5tEyxy4F98+kLqja/mMPRDn9UfFh2+wx0jQN5wu4PWipUHikFmiYa3jlNajW/mMbRDuGxHhQw3IMcmCPr8jPleTNTvKVOrffV2jxOdRsUQdOkwzunSXktsJkcLTIkDzRNFNSyWqqOWK2aYqk/x7OZRet9tXavW137g6YNAG+hnpLmFzM52iGwGhg0TTh5mMdP6zjr72q/usXuHypVdWsXaNoY8Bbqtc/IaX4xmaNxHpEu/ZyACHnY3pL5E57NVu/N03r5WYRoG4RouiDhLdTLdZ+A+RxdHYjzrkNkovsoK4CJtSm36RzyyMziqOiz8SxCNNK+Wodamq4bX4AOgjxQORLjehZfmuZztEN0iikNgfsWANaiQvVvP1vHNo9zU9kG21frUDGabp9JqlsrBgjBnajXO7cmaSJTOroGI5T23IHENCkw1am9prcUzDqXaKx9tQ4VNe0ci/vm01eg3SsvcE+aibcpmtLRlSM8exW4wPc8oshnQR5zL61x99U61M1NU18/4XRNfrgwscgKJPsjKV4lmdLRDn+Uu1GBC0wxBUyAmpquHIl5I6mBvI/fLFhqx+Kskur+SKo+u6HclI6uGo157kg7ug0iBsAUqFzpQX8ZJ+2NbVZqAuySat98mt6maEpHX7q9JD7BgwLyb4BpUL8gjy7vxTmvBSinajTGKqmmtimazNGVI7HG4JL47A76hVevwYwqANAL9TVdN77A/A6uxVA3gEXVaIw1ydO/sv7npW/M4ei68YW26RXJio6BaNobSUEQDZgPTdpbmOd2VB/qBvBSObLV/OJfWQ+lvw2lv1Viat0dXR2It0wlcMLngWi6e3a1eTJBwocKAKiOJprmNobBXPY8QDW/3Fr8hnK0ElPr7miHP3pFalKHN5Jqn0k2TyYgtwaYG62axbnvsVbTjWZvmUq4phKkZXXc0yv/N/E3JaYmwdEOf7RyJMY9VXhtbq1teqV5MuGEamigYPj/nD5jYfGbit4AAAAASUVORK5CYII=)
4/
محلول زاويته الحرجة 30 ْ صب المحلول لعمق 60 سم فى اناء . اين تبدو قاعدة الاناء
عند النظر اليه رأسياً من اعلى (من الهواء )؟
6/
انتقل شعاع ضوئى من الهواء بطول موجى
مقداره 3 × 10 -7 متر الى وسط زجاجى شفاف ( م = 1.5 ) . اذا كان سرعة الضوء فى الهواء
3 × 10 8 م / ث ، أوجد طول موجة الضوء فى الزجاج .
الحل
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)
7-ا
اناء مملؤ تماما بسائل معامل انكساره
ظهر قاع الاتاء علي بعد 12 سم من السطح الاعلي ،
ثم ملأ ذات الاناء بسائل آخر ظهر قاع الاناء علي بعد 4 سم من موضعه احسب معامل
انكسار السائل الجديد
![](file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image052.gif)
الحل
: اولا نوجد عمق الاناء
استاذ : متوكل التجانى
إرسال تعليق