Will the full moon's rising time for an observer at 40N on February 1 be the same, earlier, or later than the rising time for an observer at the equator?
[Ques. 2] Two long, straight wires cross each other at a right angle, and each carries the same current I (Fig. OQ30.5). Which of the following statements is true regarding the total magnetic field due to the two wires at the various points in the figure? More than one statement may be correct.
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w3ui/xAbN++DV/60pd1TJV0A/lJEaBQpVigsdF8Wesbho4tkm7Qxo0voaWlBWPHjQvFqvBd7faZN8zIr/cLDzyOnr2daJ80HqOnTMTk4+bAq4tj3W//rJbV/LOXqBTtXL0BB3Z2oGvfAbz4wN9wzNtOAbRbWN3+ufLdLSPwd668E29etgzXXPPRYYvy2//zW/z8jp/jqquu0vF97gdm2MAROkmhUteLr79ma9eu0+V4ZYrDrFmzMdDfjyR8bNmyVce5/OlPD+FDV16JWbNmVVATSVk4dXV1ajfV1zuhVa+49VF56N27H42jmrHsExdi0nFzcdT8magb1Yztjz6LNff+SV1QMxcfj+mnvwEDXT3Ys24Tdj6zHp2bX0bvvk40jauS7m4F3R1TFA+v7tuH39//ezzx+OP40FVXYe3atZgxY7r+8ImVevDAAWzbtk2fAIqT/ZYf34J/fvc/o62tPWV1VVy9SlcgChU8dHZ24n3vuwBP/u1vGN3eji9/+Su44as3qIUh/pu+vn513Vz+gQ/gC1/8Ijy1OSrDspC5Y9JVlSk0Uo94LIa9e/di37596gxvbGxAy6gWwE+gaWwb3vy5y4ZMixns7Qta3GCv6fbWtzRj0smv0z/odKKkpgHPzIUMInAnKwI33XQTvnj99dq+fvijH+Eb3/wmbr75m7jssn/V+DJa/aMf+5hOeRKr/QOXX449HXvwyU9+Kqv0az0QhQo+2tpacd111+Lll19GY2OTTm9IylMxa23JudnHzMbrF7zetodKECkPO3dsx/LlZ+Kll17S0edGsDxcdOFFEOuqu7sbS5YuwT333IOWllZ4cXHcyoNeER1xN0kNUxZZemMP1TEWh+crDf66p0PK+uji/3ExFhz3ejTUN+gsB/EDLlp0muXp4exzzsa48eN1EGg8HkNffz9OPOEE8raEKVTy1Y3F8OY3vyXLRhf6AmcZY6SCtbW349JLL8XuPbtVmOKxuG4HBgd0QrLMVZw7dw6aGmS8lFuCOGkFKodVINTPNVK1qPF0dW6mr1OadEL7kOpKe0pi2rTp+jfksn0IMvR8tM5QqIL7XTkCFBTpsDs+WlvbcPVHsnk6JHWTP7s6nqSr1lSWdXZGl1pV7uCwheNFRyAY7nE41s5adZG4zSRAocokUlXHh2v8mRURkRrmXOapYY9txCHxhw3MkyRQdAIcmV50pEyQBEig2ARoUR2SaKb5kIv1cshEeYEEMgiwnWUAGfaQQjUsFmk8PjZseBF9/X04ZvZsNDW5FRUoWMMi48kcCRiB6u3twYsvvaSDjeccc4x9Css2lgmTXb9MIvCwZs0avOsf34Xly5fjnLPPwT+89R+wcuXKVEid6MvGlALCvXwI/OKXv4DM93vHOe/AmWcsx3nvehfWrllzmCEj+eRSG3FoUaXdR09XXrz4oovw7LPP6vK9sob4qpdfxmWXXoqmxga849wVwzil0xLhAQkcgYCH++67Dx/413/Tpa6bm5t1cPGvf/0bbNq0GXffcw9mzJjBMVQhirSoQjBk98c/vkVFSpb5bZB1yOvr0d7erg3qf//Xt9HfL6O4M/0KGYnwkAQOScBDX18vvnXzzdqmRo8erW1M5plKm5MfyFt+/ONDxo7qBQpVcOeN+Dz7zDM6aDI4bXdGjRqF5597Dvv378+8xGMSyImAtCGZTyptyn1kqpZ8ZHniNatX29P8QXR8KFSOhB0BPG7cODXDg9N2RxbUa21tVSsr8xqPSSAXAmI9tbeP1qlaTqBcfDkePUYmf8uHflALQid+uX1uAZx3/nlmGsrAQMBDGo/8Cp551pmpBfO42mXAhzu5EZBFF5cvPwOvvvpq2o/iwMCAdgOlDfKTToAWVRoPH2ecsRwfvvpqfVGCrEAgAtXR0YFzV6zApz/9mVToYGpE6hT3SODIBIyV9KlPfworVqzQtiVtTNqarM//sf/5MX3afOR0ohWCT/0y7rf4CPTdfkuX4OGHH1HnubzQ4fzz/yn1Es+MODwkgdwI+DjqqNfgp7f9DHeuXKlrU8kLHk5fuhTLzzzTJsVuX5gphSpMQ/elgXj6AtLwS0hNMDaeIbh4Ik8CPtpa2/D+918yTHy2s0woFKpMInrsGop76uKOhw3MkySQJwHXrtjOjgSQQnVYQq4hHTYQL5JAgQTYzo4EkEJ1JEK8HgECzqI5UlUpKEciNFLXKVQjRZbpVhWBnp5uHSkuU6bSPr6vo5mampp06EDaNR6UjACFqmSomVFlEvCwatUqrDh3BUSsZK15GTHe1NyE/a/u10GZBw4cwIUXXYjvfOe7tgq0rEp9LylUpSbO/CqOwNFHH42LL74I3T3diMfr8Phf/4pnV6/G+eedB5mLJy/NWLxkcWo5Z10HPcPyqrha1VaBKFS1dT9Zm5wJ+Jg0aZK+Bs1FveHGG7DhxRfxxS9dj6MmyKvs3UcsqfTX3rsr3I4sAY5MH1m+TL0qCFgBsnPrenp6IG9jla6f+bjrVVGZmiwkhaombysrRQK1RYBCVVv3k7UhgZokQKGqydvKSpFAbRGgM7227mdetUkMJNB/sEeXHJF9fkig0ghQqCrtjpShPKMmjMbMpQtVqFpe4xZtK0NBypnl4YYcHO5aOcscobwpVBG62cNW1U9i4huOxTlvODZ0OSIDGgMBCr3q3i4HLDBk8Kd+POch8fVpIDJHr4fIcXdkCFCoRoZr9aQq4xb9JMyXzwlURAYzhgRH3q83MDCoa5Z3d3crj84Dnejq7kYymcCo5ma9xhd7lKdpU6jKw72CchVrwhUn2HEnIrD18ORTT+rr0DzfQ11DPXZs367LBF94wYVoamzEgYMHcfbZb8fXvvaflpUdVyUbFTvLTQU/falzDeIohoTRneI2OwIUquw4MVQNExg/bhze8pa3IDGYgBeL6VuLpdsnAz+TyaS+LfvEE060BKT7ZwXK89H9yl70HezB2BkTgbjrKlorFT7MJGcRMonET74EKFT5kmO86iegPipg5sxZuOmmr2dRHys2qjsylSaGrlf24f998r8wZuYkTD/tOEw/7fUYM2MyvLp4KD36tkIw8tqlUOWFjZFqhoAVq1D/N6eqTXjtDDRPGI1Nf3kG2556Dk/97Ld4zdzpmPSGeZh+6vEYN2cKYg0NgOeEi5ZVToBtYApVPtQYp3IJiPDIJxt/UFqYHAVE3VI+vPp6TDlhHl55fjMaWpow2D+ALU89h81PrMXf7/gdjpozHZNPnIepJy/AhPkzUdfcmMEuabuSrncY9hlmBI3wIYUqwje/tqpufUcFWki5MPH9JDwvjsknHYunVz4A+B5i8TgaRhnryU8ksOPZF7DtqXVY9cv7MW7GJEw7ZQEmHj8HE0+Yh/pRzYC8WtOKHpA02atmmq5lLuWp5bAUqlq+u5Gqm/3C65e+FBX3AqNt2snzMWbq0di/a48+NXS5e/E46pvjQJMPEbXdG7Zg15qXUN/ciNFTX4Npb5qPyQtfi0knzkHD6Pb07mGOBp7Ls1a3FKpavbMRq1d3x6tY/3//Ai8mXSc3QLM0ELQHKTqZ1pUM5a3jSWOoa2hAvLEBSPrYt3UX9mzYimfvfBDtkyZgykmvxbQ3HYdJJ85D45g223WlWjmKFCpHgtsqJuDhwM4O/PErP0GsLq5DDGQ9qZH9OF+S5BND0+gWxBvqzcj1IRk7M8+HJ/28GFS0RLj8ZBL7d3Vgz8oH8czKB9EyfjRmLlqIEy46C2NmT3GOqyEpRu0EhSpqd7xG6xuri6FlwljE6uPw1KIaaaFKgZSxV37SV9FJnR1mTy0uWy7f1zFag3396kxvHtOG8bOnqGU15Q3HomlcO+S1Ek7ihkktUqcoVJG63bVaWR/jZk/Bu2+/1nyxYyXq+slIdMSR6O/D/Z/9PvZu3Im6xvrDQPaRHExisLdP/VuNbS2YctxcTDn5dZj6pvkYO1uGMrj4pRPawxS4Yi5RqCrmVrAghRCINzSgfcrRhSSRd9y96zfj4M4OiFU35OND32Qz2NsPcZ81j23H9DfOx+QT5mHqqQswduYUIB6Kp+JnUzmUz2tIJrV/gkJV+/c4IjV0o79ddUe406QGj0zmjmPnqvXo6TwIsZDk40u3bjCBwb4BxGKe+p0mLjoOk084FtNPXYC26RNdIe3WlV0SVc+79U3Z44zQUTykUEXxrtdqnUttgdj8djz1vDrwE/0DOuBTHPptR43F0QtmYdqbXq/jrNqmvCaDekbXTtNyDnoJOsJCm1GaSj+kUFX6HWL5KpOA6kgMXTt3Y8fTL6gFNWbyUZi0cC5mLF6Io+bPQuukCaGyZwhT6Ap3j0yAQnVkRgxBAsMQMMJzcPc+zFp8PGYsfQOOOnY6Rh09PhRWunR2tHnQpQtd5m7WBChUWaNiQBLIJODj6OPm4Ojj54UuOH+TOaUzekrdJQ2VplZ2KVS1cidZjxITsD6kwJUU6tqFhElHype4ZLWYXei5aC1Wj3UigVIQCIlUKbKLYB4ltKiCn54IYq6tKsdisWBemzyKlz/5iCEh893kesyTSbvmnsux+bANWBA1tCmNSBdXqKTRuluQsS+nXYPWfXMidM7GtQnoxn4B0uKZCyYXcQfonvwrXxj5IqS+OCYLE8IEC5fPJMF/cyTgeUgkBtE/0K/3Ll5Xp8IklOXlCN09PXpT+vr7IX+JZBIHDnTq9JLwfcwxVwZ3BEJar/MG5VhHNaQuuB8IueDJN8T+YKTOm18VjSHXXBBzQnOSwalpQyTkh8eWIUgndC7IQ5O2IW2+ruiFbD1fW0/oy1xAarL+TtL9wtqtSEPSzoOSrPRPjq2gyKRMF0euaVh3TcInfST9pJljKtd138yrSqrfUtI0i49pfN+kJxF0/pWmJRPWkzpr3UqaXiugqtGN6lqrmV4btOX0OcCuPbnA9tidji69wmoeEgYRCxUMZ8V6xsoVbTDXrFUbM+Fk/qM5b61eeywCI3FichyENVaxSJNaxqHzLl/ZOss6iCdtwlrbQbjAmi6k6h6KalFJIWNOjKTlWgGJxzz48qfX5HTSWEKhsHJNxEVESz4mbMo6kkX25YoJZ4RHwwSi566FRHBIWjaMS6cQdhGPqxLkdCjEwiLXMy5M+FwoKHfzICACIB8RkcBRr0JjBUnOG7XScDIyPhCN0DVdDceGk+sqSMY0S4VX0TPddpeGqJqENQJnRE7zU0vKiaEtoy1rHtUcEqWoQuVSdwWX9SykrCIoWnQRJhEJq7JGdMw5tYDShEVSS/0EO+tI89Aun7G+TFdP/zWXXBpWwDQVMb1sOTTPsHmqsfgPCVQJAdu+zQoR2pD1OyalV/GSL5oVCPc9NCIky3RZ0XGduMD60kgumoLQuNaCc+lIANk3yYe36cKkYYqMs+hCFVQqVFA5pwJhK64CZDVIhcsJktOl0E+wxDOnVZ2CVJ3g6LUgjJpKQ8LoCQkYiJWcsWsDBaG5QwKVTUC+CeHvV3hfSq7Htp1rTZxgmYtWnpzA2LpasTJH1g9l45k09GtjZdDFMcKk0uh2Xf6hrQ1dlE3RhUpK5UQkvB+cc1aVbMXSciJmrSTjjAp344xhFciVs5iMQmkaLm25pOHctaAsRuTktFhmKlghi6soJJkICYwwgbTunnbjTIbyHVK9SNs6K8cKWCAgKaFyQpfaSnpyXeKKgun/QTdPr+o1H54KohggqfTd9zkVzpSvGP8WXaiksKk/M33AHIfEJxRGKhGED4mHnFN/lYaVMOJQN3IlWzGzTBhz3qUjzniDV3xa1qGuYUM+LkBfNqnpFIMi0yCBEhAQAamri9sehviKJFMjLOrQliMREhUsI0hyrH9OeNy1wHdlHOkmHRNfZc9aWkF8m47p/mlok4+Gs74pY1MEJLQswVFhO8UTqpD4iONbPu6JnZBVZ3hGGBUefdJnnuqZYycwJo5xrht/lDy5k3sjaRlBMgLmnhRqHip2IWFzQqfOeCeiZo0gClVhjYexS0tAvvjxuHnDjdEj82RPvhTuCZZ7dpAAABQmSURBVJyUSJ/gibBYMTLHoisxDSe/8i68ESKbjghdKE7YEZ8e3oqf5iFxffO0T4UypkstKxkVxeIwKp5QOcvIjBkw1o4MLRCBcGJkhxqkzhmrKZlMBOHVctJwIipGkHRIQpCWEbW0YQrWEksk5JrNT60uk7+xzJxYmviDg4OaZ3EwRiwV+bXQ7nXE6l3m6oqoyKvm5RMWFFl5OSYLscfME7mYJ+vGG2GScCJU+pRPB+KKWBmrS8+HhCk8tECESZzwTqAkjp6zaQT5iyEg4cSNI9fklV+68GkdPNMvLAq1ogqVGIQ+UkIRiIaIlRMpFZ+UAKk1JOcSMv5JzhshkW0gaO68TSNISwTKjsMyYU26YYETaAnXbbRhpWMt0NU8KwrGqCUiDT1LpbI9celOmBhZxosa0izqKz/4fX19GlJEKywixjKScyJSg8G4qDQxciJjra24hHXpxJKIJc04KIkj36d4LKbuFxU7Pwax5fT3P+arMEr+Ek622jsR0TL9UbEKxMwzEdSvlUUFDxOkOEIlpVezz/RdRWG1+6wKa/QggSTifhyeL9cEqFg7MSRjIkxmq6LlLDDtsjnhMV02J0aSnew7S0t8Uelx7SBSETKx5sRXpdaW6/r5qK+vt07Dw9DhpWEJWNeIFXpzr7UF2H+cFGk4FSjjUzRmmDk7bMI8eVgC0pYHBgY0TLhb5gZzhs+J2Birx1hQqWNjYYl2qKipUJmunBM+7SJaMXPxZOusqkDcnMhpWNOtlLvrRFOFqggiJRUujlBJYexYKae+xpry1CyUcVOe9Vup2Kj/ylheAl8sJP1PxSnlRJcum14Pb5346DnjCzNWmYQ11lg4jnw50tJRZzsoVIf9Shz+Yuohhbk/Eloap/w6BY3UPuyQsNrYtcGKhFGoDk/30FelXfcP9OsPvTi1TQ/OdOMcdzUDRDgCoZF9M57RhEk5vvW7at+BGIicdAV1/KPES91PHYsl32O9yfa8GCIa3pRB9uX+ugGhh65J7leKOoUmyF5EJDgYZsdaYHJlSDg9YScf2XBpYdx190udmXxw3VxIixvKUL83/NJk0svqeDAxiO3btmP//v3o6u7Wlxe0tbaipbUF7W1taG1pQW9PLw52d6GrqxvTpk1Fa1u76QZklQMDDU9AfhjslWH0PnVKhGNoCqlTdi91IhVczmke6WmEgpqEzRdoaCbuR2vYK/meLPIUmqAYoubBwTA7oUoeIeQwkXmq3ATkl1h+3QcTCfTLxONEAgODA3pOfrXlyZRYURJGfI/xeF3gBC532Zl/IQScShaSRn5xi9P1yy9vG6t8lS+o2JGNbGcZ2F/OoMsR+vHRrrfjY2cDmEPea4eF29wIuIWCcovF0CRAAiRQQgIUqhLCZlYkQAL5EaBQ5ceNsUiABEpIgEJVQtjMigRIID8CFKr8uDEWCZBACQlQqEoIm1mRAAnkR4BClR83xiIBEighAQpVCWEzKxIggfwIUKjy48ZYJEACJSRQASPTS1jbrLMabgKQjKp25znCOmuUDJhBwLWhjNNDZ71mBoj0MS2qIbc/1ZD6envR32/W/0mJ1JAIPEECWRJIta2hEeTa4a4PjRGlM7So0u62h/37X8Xtd9yB++69D2vXrEZTUzOWLF2KxYsW4fG/PYHLLr0Mb3zjG90U87TYPCCBQxPwcO899+Cxxx9HW1sbBvr7IatQyKT80aNH46STT8ayZafrkizDrCly6GQjcoVCFdxoD5s2bcQF77sAjz72GJadfjre8Y5zdUXFP/7xj7jllltQF49j8eLFVqiCiNwhgSMQMJbSk089hZtvvhmDAwOYOHEi2trbsbejAzt37UJDfT3e9ra34evf+Drmzp3HH8IMohQqBeJh794OvPc978UzzzyDn99xO847/5+CpUm2bduGD15+OX73u9+hLk5kGW2Ih0ckYHyan7/2Wkw46ih8/nOfw/d+8H2cdtoidHUdxKaNm/CrX/4S37z5Zmzbvh333vvfmDFjJsUqxJU+Kgvju9/9Hh77619x09e/jne/571WpEwDmzp1Kj589dUYGBxEb19vCB93SSB7ArLU75gxozXC+HHjMbq9HZMnTcaiRYvwjW9+EzfeeCOefvppfO1rN2afaERCUqjg4cCBA7jrzjsxb+4cvPe977G33j3ZM9uTTzoJF190EY6ZfUxEmgarORIE5O1H8nFrnxt/lGljV111FU5YuBC//vVvsGvXDjrXQzeAQgVg48aXsGHDizh+4UK0t5tfvBAjNcHHjhuHn/z0p1i2bBlN8nQ4PCoSgcbGRpx62qnYumUrNrywoUip1kYyFCoAezv2ovNAp/ULHOrGhiysYOHqQ4XleRLIj8DRR0/UJZz37t2XXwI1GotCBaCxuVF9Unv37j3CbbZiFVp29wgReJkEciIg4/aklTU2NeUUr9YDU6gATJ82A9OmTcPTT69Cb+/hnOUclFfrX4iS1E9+6A4xtnP16tXqcJ89e1ZJilItmVCoAB3TcvJJJ+Ppp5/BH/7woL134ZYUFijXBayWW8xyVhwBcR2kNSPT1kSkHn74ESxZsgSzZs+uuGKXs0AUKvj6eqdrrvkImhob8elPfRpr1q6x9yQlUGtWr8GKc8/FDTfIo+OwiJXz9jHvaiPQ3DxK3t6JlpaWUBsD1qxZjcsuvRTdXV2Qp39mvF6amlVbVYtaXo5eVJw+Tlu0CDfceCM+dOWVWP62M3DRxRfjxBNPRG9fHx556CHcffc9OobqggsvKOoNYGJRIeDh4Ycfwq9+9SudPvOjH/0Qc+fNw949HVi9Riyph9GxpwP/edNNOOOM5XyynNEsKFQhIFdccQWmT5uGr371q/jOt78Nef28vEyzoaEBy888A5/5zL9jwYIFbEQhZtzNhoCxwO+99178+ZFH1B/6m1//RtuXjKsaNWoUli8/E5dc8n4sW/bmbBKMXJiReaV71WI0DWpwoB9r163Djp070dTUhNmzZmH69BmhWiUj3P3zMDg4oNM+9r36qg6WlTclt7e3ob29HWNGj4a83r2nuxedBztx8GAXZs2ahfbRMj4t2l2Zrq4u7Nu3D/LSVnVT+T5iMQ8TJkxAY2P4KV+0OYW+aHZ3pF7pPjSnKjljGkhdfQOOP36h/qUX3DUg+qjSufAoGwItLa2Qv0N/XPs6dIioXmHXb9g7zwYzLBaeLJAA21W+APnUL19yjEcCJFAyAhSqkqFmRiRAAvkSYNfvkOSG80PRdD8kLl7IgwDbWLbQKFTDkjIL6a1du06X45gxYzpm6/Iu0rAoVsMi48kcCRiReumlF7F58xbU19dj/oL5GDd2HNvYMCQpVEOgeLrC4nXXfgHbtm3Vmezy2P39l1yCT37iE6irr2dDGsKMJ3Ij4OkS1zfecANuvfVWdHZ26pAFmW/6vz77WaxYsYJtLAMofVRpQDw8+eSTuOKKK/Hcc+tUpORyR0eHLh97y623pIXmAQnkS+DWW2/B5z//eW1bkobv+1i3bh2uvOIKrFq1KsLj9IYnSqHK4HLbbT/Dnt27dfCijEqXPxn02dzcjFtv/Ql6urvYiDKY8TAXAh56errx05/+TEekS9ty7Uws9z179uCXv/hFLglGIiyFKrjNxv+0edMmbTjBabsjqy9u3bIFBw4ezLzEYxLIiYAsfS1tSdpU5kfWVV+/fr09PZyzPTNGNI4pVMF9Fie5h6nTpiORkCky6R9Z41qmOsi8LH5IoBAC0oakLaXWTU+lJvNLp0ydak/wwY0jQ6FyJOz2Pe9+N9raWtHd3a0OTjktE0c7Ow/gvPPPQ2trW0YMHpJAbgSkDZ133nnqRHcve5D5f9LmWltbIW2Qn3QCFKo0Hj4WLV6MG7/2NYwdOxayNLFMIpVfvss/eDmuueajNjR/6dKw8SAHAqbtXPPRj+LyD35Q25a0MWlrY8eN1bYnbZDDYNKRcvWEdB6Bo/yFF9bjz4/8Gf0DA5g//3VYsmSpCenbbmFk103n6glDmkwuJ9yLQTxjIzzyyMNYu3YtGuobsHjpEsydM9emxh/DFFaunpBiEexJA/H0tdrm1drBBfMrF1mBCnPgft4EgvZj2pn8AAY/gkGiFKkAhd3hgM9MInrMhjIsFp4sMgG2s2yB0keVLSmGIwESKBsBClXZ0DNjEiCBbAlQqLIlxXAkQAJlI0ChKht6ZkwCJJAtAQpVtqQYjgRIoGwEKFRlQ8+MSYAEsiVAocqWFMORAAmUjQCFqmzomTEJkEC2BChU2ZJiOBIggbIRoFCVDT0zJgESyJYAhSpbUgxHAiRQNgIUqrKhZ8YkQALZEqBQZUuK4UiABMpGgEJVNvTMmARIIFsCFKpsSTEcCZBA2QhQqMqGnhmTAAlkS4BClS0phiMBEigbAQpV2dAzYxIggWwJUKiyJcVwJEACZSNAoSobemZMAiSQLQEKVbakGI4ESKBsBChUZUPPjEmABLIlQKHKlhTDkQAJlI0Ahaps6JkxCZBAtgQoVNmSYjgSIIGyEaBQlQ09MyYBEsiWAIUqW1IMRwIkUDYCFKqyoWfGJEAC2RKgUGVLiuFIgATKRoBCVTb0zJgESCBbAhSqbEkxHAmQQNkIUKjKhp4ZkwAJZEuAQpUtKYYjARIoGwEKVdnQM2MSIIFsCVCosiXFcCRAAmUjQKEqG/rayNjzPK2I7/uA70O2ui+n7TXAr43KshZlI0ChKhv66s5YBCoej+uf1CSRSGIwkUBiMIFkMom6OnMtFo/BiVl115ilLycBClU56TNvEiCBrAhQqLLCxECZBMRK0p6d5yHmGavJg6fdPXNNjiQMm1gmOx7nToCtKHdmjGHdTx5iiMU8IAazNcoV8JHDwE0VnOUOCeROgEKVO7PIxzB+cg9iLIk15SwqEa2UMGkoa1UZh3vkwRFA3gTq8o7JiJElIM/wgu6ddgFFoMxfLOauiYiZc5EFxYoXjQAtqqKhjF5CzpLyYjHonyJw1pOv/T4RLn5IoFACbEaFEoxg/KDrJ470mHT9nOPcWlbiVLcfcaaLtcUPCRRCgEJVCL3Ixk119USCxDdl/FNWlMSJrk/8TDcwsphY8aIRoFAVDWWEErJCJJ5zTx3oIlAZlpM+8UsJWoTosKojQIBCNQJQaz9J639SZ7nxT7knfupUt12/1D6n0NR+mxjZGlKoRpZvjaYullKqyyc+KvOEL6ZdPql0IFLqn6KPqkYbQsmqRaEqGeraykgd5NaiEmtKlUv0yHb5tLah7l9t1Z61KTUBClWpiddIfvY5X+BEN0//Un4q1axMv1WN1J3VKD0BClXpmVd9jkaE3NCEGOI6RMGIlHbyTICge1j1FWYFyk6AQlX2W1CdBVAflOvmaRfQ+qVkP+yjqs7qsdQVRoBCVWE3pFqKIz5yFSsdQ6XzZoJpNK4OJow0MbWz3GluSSBnApzrlzMyRhACOmXGLvGiAz4zl3qxYdywBVIjgUII0KIqhF6E44qN5Ob66fAEHfgpZpZ7AGisKPd0MMKoWPUiEKBQFQFi5JIwTigjSiJQMinZjqUy3TwrWGYiTeTwsMLFJ0ChKj7TCKRoByeEn/bZrl8wpkod6taPFQEirOLIEqBQjSzfmk3dOdOdf8qMTDcj1rXT50akm4A1y4EVKw0BClVpONdcLq6rJ5ORZbCnTE6WJYnDT/hUxOQ8PyRQIAE+9SsQYFSj69AEHT9lV0iw61Ipj9BYKrG0+CGBQgnQoiqUYETjG6Eyi+ZlLp4nSAJ5sqIVUUysdpEIUKiKBDJKyTgRku6eiFQ8GJpgp9FYK8p1D1OqFSVKrGsxCVCoikkzQmkFVpRdOE+PnWAJB9stlPNmUk2E4LCqRSdAoSo60mgkKFaVDlJwfqrQmCm6paLRBkpZSzrTS0m7lvLSFzuYrp8f9xGLm5eRSndPPrIJun61VG/WpSwEaFGVBXs1Z2qWFU450+1SxG6YgjrPrb1l1MqoVjVXmWUvOwEKVdlvQZUWwM3pE4e6dv+G1sNYVOKj4ocECiPArl9h/KIZ262aYLd+8HZkM6ZKoGgX8BACFk1orHUhBGhRFUIv4nHNG5Ldix5CQxPS/FTmfMRRsfoFEqBFVSDAqEY3Pirp9sWAmG+7f6Y/qF09+zQQnEIT1SZS1HpTqIqKMzqJmRePmjckyyQ/9wJSETBfLCpfnO4cQRWdFjGyNaVQjSzfGk5dunwyhcbXychmArJxnItFpTKl7/5j16+GG0HJqkYfVclQ11ZGpusnSxLb7p/1S+kAKutMFyFzx7VVe9am1ARoUZWaeI3kp0OkZMUEAEkkdc6fTpdxvint+Nmnf1pnvta9Rm59WapBoSoL9urP1DnTxWJSgYrZN9GEq6bDF1JDFsKXuE8CuRCgUOVCi2GVgIqUGyslAuVnPPVz3UAJzdGebDVFIEChKgLESCaha6QndGCn74ufSpUrDYVYWslk2ikekEBeBOhMzwsbI4lVFYvFdQCCWcUzNeAz6BY6qytsYREdCeRBgBZVHtAYJeQkl3FTVpDCAiWM5Fi3BEYCBRKgUBUIMMrRVZjicfi+r6KkshSynpxQRZkR614cAp4vrUx/E4uTIFOJIAFpQiJQOho95KsKnw8JWAQJscoFEfBAoSoIICOTAAmMPAHPvIlt5DNiDiRAAiSQPwE+9cufHWOSAAmUiACFqkSgmQ0JkED+BChU+bNjTBIggRIRoFCVCDSzIQESyJ8AhSp/doxJAiRQIgIUqhKBZjYkQAL5E6BQ5c+OMUmABEpEgEJVItDMhgRIIH8CFKr82TEmCZBAiQhQqEoEmtmQAAnkT4BClT87xiQBEigRAQpViUAzGxIggfwJUKjyZ8eYJEACJSJAoSoRaGZDAiSQPwG7widfFZI/QsYkARIYaQL/H+AfQX7jgxJzAAAAAElFTkSuQmCC)
1.The field is strongest at points B and D.
2.The field is strongest at points A and C.
3.The field is out of the page at point B and into the page at point D.
4.The field is out of the page at point C and out of the page at point D.
5.The field has the same magnitude at all four points.
[Ques. 3] For an observer at the equator, what will be the time the full moon rises on February 1?
[Ques. 4] Assuming the Moon actually travels in the same plane as the ecliptic, how many total lunar eclipses would occur each year? How many total solar eclipses?
[Ques. 5] Two long, parallel wires each carry the same current I in the same direction (Fig. OQ30.4). The total magnetic field at the point P midway between the wires is:
![](data:text/plain;base64,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)
1.zero.
2.directed into the page.
3.directed out of the page.
4.directed to the left.
5.directed to the right?
[Ques. 6] In this experiment, what is the maximum possible error in degrees that could be made in deter mining the Moon's altitude by assuming the Moon traveled in the same plane as the ecliptic?
[Ques. 7] Suppose you are facing a tall makeup mirror on a vertical wall. Fluorescent tubes framing the mirror carry a clockwise electric current. What is the direction of the field the current creates at a point on the wall outside the frame to the right?
1.left
2.right
3.horizontally toward you
4.horizontally away from you
5.no direction because the field has zero magnitude
[Ques. 8] Is it possible to see a waxing crescent moon on the overhead meridian at 10 A.M. local time? How about at 4 P.M. local time? Explain your answers.
[Ques. 9] Suppose you are facing a tall makeup mirror on a vertical wall. Fluorescent tubes framing the mirror carry a clockwise electric current. What is the direction of the magnetic field created by that current at the center of the mirror?
1.left
2.right
3.horizontally toward you
4.horizontally away from you
5.no direction because the field has zero magnitude
[Ques. 10] During what month will the full moon achieve its maximum altitude, as observed from Wash ington, D.C. (39N)? When will it have its minimum altitude?