「潮の満ち引き」のページで、満潮が起こる原因は、
「月の引力によって海水が集まり満潮になる」と説明しました。
ここでは、そこからさらにつっこんで、
「なぜ月に面していない方でも満潮になるの?」ということを考えてみたいと思います。
まずは簡単に復習しましょう。
海が満潮になるのは、下の図にあるように、
月と地球の間には引力という力が働いていて、
月のある方向に海水が引き寄せられるためでしたね。
![](data:image/gif;base64,R0lGODlhQwGRAIcAAAAAABsbGiEgHzY1Mh5kfS10ck4hAEA+O28zAHNEFHtSIUtJRVBOSlNRTF1aVWBdWGZjXnFuaDs/owAA/wYd/xsd/AA5/zc4+Q5UlABJrhtnkBRvuCNwjCJ3oABNwgBTxQBb1xBc2wFb6ghjygdl2AtwyAt41hJtwxFu1Bh2xxZ42AJk5wZs9g1y5gxx+Rd55xV2+SJV/iF9+281kU5T91RT93Fv9DyDXTqJdDe+bT/AY1edOlykOnS7HGuzKUiPUEaYbVakTVOudGa7TWS9b3vEE3TON1LGTUbAYXPKTnHGbASOthy5mQmmuzaQliqGrCeGti2RszaVqDWZuSS9iTynvQiHxR+O/wS2xAOq/iyLyyuG5ymC+zOM6DeL/DuV5D+Q/S22xCiq/RrBmxDGsTPHsgPO0QDn6ADj/wD+/hb+/SfAyynl6Cf+/DHl5zf+/EKbjkCcrVKukE+nrGmRqGm8kGu3skidzUqX/Ui1xlei+nyL82+00W2r+VjBm1PHt3jElH3Dqk3J0EPj/0f+/Fzo6lri/Vb9+37U3nff52X+/nHq73j787kXG4opfaYbYpNJAoxjGJRvJ61UALpkA5x7QqV7Su8ELvMGLv4AM8cVVPYXRvkqUM9lANFVRtBKcP5UWP1Ma+VyVv1ie4tvkLhlhcRfgP10iKqFKaeEM7aMMbiWNomFfrmXSb2lQorSAYXZK43gF5flAZnrGJ7xBJ3wGpLlKqb4Bav7E7H9Gar2KKnzM7P7Jrn7OYnbUo3WdpbjULv7RbPsfMqQNc6cSsywTda9a/67fdvGWtbGe8b+VMn8aurVbPnpeo6KgpSouqKdlKGWrKmkmrSvpY2K8Y+3xoO4/Kml743SipHOs6XasLfrjLXlpZTKzovA6o768aDVwLL57cK8sf2QnP2Yo/67kP2wtd7GjMfBtsb0jPXcje/ere/nnP/vhPfnlP72i//3mO/npffvrf/3qf77udnTxsbB7M/46uTazeLc6fXt0+f36P3t4f325v///wAAACH5BAEAAP4ALAAAAABDAZEAAAj+AP0JHEiwoMGDCBMqXMiwocOHECNKnEixosWLGDNq3Mixo8ePIEOKHEmypMmTKFOqXMmypcuXHKXJnCkTnUB0DRoobAAgAMyfQIMKdQmgqNGiOv1JK7oTQNKhEQ1InWoAqtWrWP3xTLoUQNOnWRNORUC2LIKqYdMSpEnTpj+cYA3y9KkW4VaBXQs6y5kzQE++fOv6k5qg1bl489gxI0aJrOC0R49yZZrw7uPISPFSHriXr98AfAdsDivV0jp9+uippjdP3TBICB4/tpy3slPZRdm6rY0ws2avaaW2Qp169bx58OAVmxRbtlrao/117vsXcNyhvAtmN+hbaXR/0CL+6AsqtVLq4qqPJ3/3bhhz51Yx3/YOnDPgz6G/C3VWna+z3wl1Jc1A29VjlHg/GZCAPKs1qN477TTDDCWTwAdVbm0BmFB32w3F0wCezdfhQKIBgA+BPRWEzlEDjOeSAQi00mB6yMHDnoTMqNIJJAfBZV1O/1kI0oj0KcShfljxFCSRXUWw1nwETVMiANO8BGMyx7F23IMRMuNlMRQetBRogIl2nZAa8UemfxqKmRuK9akl2oBFGtQVXQNZVlA/00TgTD8C9ekiSghAos6W6tkIoZfIIFPMcp24GddSZ6KJ0YchThZnQSWeqBmeaeGz2Xb48NSTpwLhY2ZD+hw4aEn+hboDT43rdcmMo49CKql2UA51zTU/KdkmrwA4iWKlQuU3AJwErViUsQJF5tZCBhrV4kmFqpOcorbemmsxq0wSqZ3ydfdSPjXYM9AEEwxUw7s1UJPSnMPCCapWvV4VAWCowlVQBBGgitdMAi8kpVFVmlSoMey1EyGOuBbjSjGtpCKumwOwFUG+G13D7scgg0wQNexe8C6775J8gcc1oCRqfaSaGoDAqnJsaUf9SMMAgv6IwzNIhabiMMQRt7LK0atAcjG5k9qcUT6/Rl1y1L8WZE8NUk/wqz0TtNx1ScoyO5CzxRIk7c0otfrsqx1BAomXjOZq9NGqrIIKJJQgtFT+xjRtjGxHKDf0K7tVf/01Sfvy1W9O/wasHcFoo1RtUdd+5LYkcT+KtCqpoKJKApCMS265f3MUOEIXXKDuBBW8W0G7ILcc+ewfHVwUNCExJ0nEdKPiOyoJIJC3XflSatLpBqHLrg0TrHzNBbB7LTvt1G+U8wAOuIjOzwIByhA+5phDzjjjnHKKQMwp0ArFvaMiSfAVJuRXkMd+VEPI+IMMrEBX58O669Hzx+FgwrbqQaUffinWoCJQD4aYIxMQjOA4BsIcBChAEp2TRCQSAKP4EW9mvCodRexBtcE1r4TXyIdBDnc/Aa5sgC5hQNkMeJWXUe5EohqA9xQyighmghP+O/THJGBzlrHgrSkAoFOeVlUS5B3kGhXwWMgE2DoYskRtm6KhUGwHgP9srIsL0Yc5NhFBchyEQpNI4ySG1xQlDiRxbhSJEw1yP3kJsF3+YJkAp9cSZy1Li1e5XgP0YUMANPAg/SAHGUMBQSBSb44E8V/XTjZJ6AHLiiuZRlEWAEi1fLEoBwhiqjgRwVAw0hzVg+RAVEZCKZpQhZhUibNY0cmwFLIo9BsIIxtJyFAYUJUCeZ0d7+iP+9kAarFMST8GsIAC1nI/C3AAwJwBDXEY5IGZOAU/AAlMfzCPIOzypg0EsrxnmhMk+hgHqsxRsHO6852IvEc4vkHPen4jHPf+ECVFFAlBZ8ITPv045D8h0o95HqINaUioQheqUDUQ4p76ZEg/dpmJTfhzoIJZJgAegFGG7OMbhGCoSEe6UDUcIhwRRQg2K9rOjj7mZfdyafe+8QaS2vSmaVADI/bRkH6QUpsyFZI4KBfUgdxDEWrAaU7b8IamNrUNScWpInhaEH2cIhQuQmVRhdQVEZrzHoe4KVMPoYiymvWsZj3EGxBK0m/scIwQPN9W+yHPbzDiEFEdqUkZcc98wsRZuRwoWEmqhjeQFa2ITWxZCcFWhrbhHv44hQ+12tF9hEMRNVXqTd+giHBQVSXLHGRH+/ENkhpWsahNbWYZ+g1SVpSy8Cz+KCMau1Aq3OK2uM1tbqlA0jYwAqVbNUk4aJtQh8pBt8jFrRxSi9jVKvQZmxjFRTt51LwqlAxIyEEOjJDc5BpBu0ggg14VAdnggqQfihApdolABO52V7dGYK8S/oDaRHzCrKTIBB0U+oaUApK0xDUDGQZ8hPfmdha2sIUsdCsELDjYDCJtg1tHUo9pvfMejRUwGcqQBAPjFsEK1i0R8kBiQaDVFJmIRjVcu4mF9vec+2CEddNwhjPo4Ba0oIWHb2uLJMhBCEZ4xSxkQWQhmGAFK1hCjUWq08/iTAAAcAA8S5vQGiMBxzrecY9/HOQhF1kFSIZCIQpRVkT4MILRsO7+izlSNaHsI73qNYIRbJFbXBh4FknQwgtUkAIowEEIQxACFJC8AhKUoARYIOlUPVKtP5qzH4y4rpzpjFs7vxfPeuaznwEtaEKTIAUpyIMiPnHmTTyjrNYlRBCvcUx34fF+KoxkutaFx2LCa5goIe2ME8rhXOQCF8AOtqW7m2cWsADJKNjAE1JAAkITOgVhIG5xJ7wRTQLgAOfsR1gTSoYk+FrYwTZwsY+9gmQvu9nOXkEK6HDmTyzirNZlxEDy8brWAfDeKRMIyZpHyZSdMJkiwbBIz1CGP3gb3AgfNm5lAYtBkzvdEGdBqAXhhpE+diPQKIqUn7mPmp5hwAdPuLD+kctwh0P85CzQxJk5gVjrhoMgNYjiryz5PK1tbSBXy9rWDMdHkkB6pG+Qg8iHHuxawCK+Wji50pFMAhJMAbMjZYR/ITLUJHKcrVSoRS2ILnKjI33pEA/BDMZOimc8oxqI3XZxU9rCYtb6ia68pPROcg/nJpSzRLAFuH3Nd74Duxa3sLMtiDCHOEjhBQ8He7qdXla7p+EN5bVIPyIAgalHruMJzYHehd33vv898LcYfOEPn3jFe/rpig2pQuXtv1bn72P780fqVmfv192xmx0JR4QPUQg52OLXwuaF8IfPC13YQglyUAKdbSEHLWhBCFJQQelNX+gpkPmgIn25eRH+0g+PU+H34Cb+8I2PfOWHvvnPj/70Te90MifWufuAIusK0vaCKG8CzHMe9PbIf5JQeaGEoAiF4Ae4AHzid4C6oARaIANbkHfMpwW+lwRQYGzUt3hV4H6qt1DfsH0G0Q8hdQZjUAsGeIDEl4AL2IAJ1nwROIHrp3gkcIGKtVCK4A/ocg3UAC8xN0nwQhD98z85yH8ApxHo5ViHJXQFSIIHuAt1oAVcIANaMAfIJwdJgGcsCHYgcIVYiIWMV1bYJ4OWlxAVVktUlnVHiITEp4RM6IRQKAdSSIUUuHRZGIdb2FwLFXnGNHM2J0UHwUKw80I95xFwxl9mlXe+RoK9cIj+iNgLwQAId8AFjrgFEDiFsyAH0veGEBeHcVh9Z2V3ivCFBqEPfrFxNKR7aaB5hXiAiYiIi9iIjxiJszCJldiCmJiFmphYC3UIeWQDxhQv93M1+0YQUCRFIvM/QYgRgXh3ZdV74Cd+qhgMzuiMyhAMgYAHXuCIXTAHSZBgRKAFxmaJziYCs0iL7WdWnCgRfqRF+6AGZ8AEy0h8zfiMwRCN01iNXHCN2Th43NiNJweO4XiF1ed+Z5WBaXAPr4Myk6Q1XRNOrmZHCqlHxWgRkQaAZiUISaALueCOhwiPGhkMdkCNXuAFdwAIwOALzQcD3SiL/eiPJGBiZiWQaSBvENH+FZxkQB6YBmZQkRc5fO+4kRzpkSApkiSpBSapjyeXkirJkmiVVzJAjPeTOviXkLUmSfCCMjVgSf3nEaSoUAFoVgZnkTrJkxqZDXqABz7ZBWa5BTIAAy7gAkSZbkYJAiJAAqIWkAylfQ7BHzNUPRHZbV4pfIoIls8olmT5kV5gll2AlmrJlt5IaG8Zl3OJVqqHBoRzP/djb9BzP7XGSib0SlfJEekokWaVB1OgBLuQkxkJjcqQmqm5DMIQCH1AloNZjTKQlmmplid5iW8JAhvwmItVUk5mMEWRMNRDilgQBaRpmn8Zj6q5mq35mrD5kU1ImzBgm23JmLm5m7aYBiL+0DxuRw3XoC4CgUy1Jky05nbHpEceoXZpsJVllQda8AWk+ZWouQz0uQzboA3d4Jyw6ZGOOJtpqZiLuQK5CQIrgJ10qVC46BCTF1iXl1RYYAXwuQvyqZz1aZ/4qZ/PSY/+SZ0BOqAFypuolgZoQAF94HaxR2sXMBDfVJ42ME535KIckZVp0AZnVQgqAANa4Au64Jd/uZr1uQ3Z0AdCKqRjmaH9WZsAipu5uQInAJBlRVt2iVHpdQYmgKM6yqPz+aNBOqR9UKSxeaTTmaRu6aFNilarlaBh8ZnFhVY2CgN3UJq8sAvAkKXbUKfZYA1cSqRGGp1hWp1INqAEWqZJuVD+v/lO+1BlVfqmFymndGqneJqnXgqdfMqhSvqWTOqkiqB2auCJLlGTCHpWgqBnbmqRwfALdmAH2PCj3bCq3vCokPqcjtiE0zmUpcePAzoCUICUXOhiX6gP08Cpj5FeZmAFLTCquVCqp5qq9LkNq9oNrZqnejqYsVqbtJputpqbuKqrxxh5VyGjnHVWeTCdLzAHurALv5AHZMkH2rANy8ANfWAN8Bqvriqkezqb03mbzgaoWAiiUKdQUXoQaiOKkXMPCYUF4kqu5oqueKCu7Oqu8hqveVqvtYmv1qmvINpYG5gVGagGiBWuLjCaCesFZKkHfZAN6cANDyuvXCqx9+r+pwJqsYmVV4QAnADgaJGzbQb7saR5riKLByRrsiibsvC6sl86qRRbsQMKoqs1g1hxqJ+KVh4rB3M6Bx8Jm+/KDenQDUJrDd2QDfnJsrQ6fZj4AWRbth+QhfyaqXWoEBkXZbRDsAWrllIbDFTbs3hwtVm7tV37tUVrr2FbqVdotmWLtpCJoFkRkTnVsULpAnLwC3XwBVXrs0KKtdqwteBQp3xQpJLqt0f7p3EouIN7hQY6qAkFkwjBCs9CO6r3oHLruJDbsyTbB5RruZiruRo6sS47tqB7tqLLmxk4s4GUV996VlrgAmo5B3awBVwQubGrDdygtULbDewapH2Lux3++rm7y7srAAXv11D+ZW0WZilwmwZWYLwugLzKy7xC6rzQm7LSuwzUy59Gm7vYu7v+yL0tyV9YIaOJVbyz2oTLC7tDurXxqg32yQfV27LXi4XZS7b3G4P+mhALSjuBWL7/KwMBPLIDTMDWYMDbgMDyy7n0y8AN/MBppVBtgBUZSKOIBQXGO52zmcEaLKQE3AcGvAwgvLnWK7ZZ2MAODAL4i1iNBbwgQRVT8RJ5tQQvDAMxHLmSS8Nba8P0mcO3q8A8TMIlDMRnpamBdIuINQUqsMRNbLd3u8Hx2g0XKr0fnMB/O6ZYnL2ii3popZ76NA3TUA/TtRBjYRZkgRYqMb7+SxDGszrG+8mlD4vG+anGVAymbZyvPezDcXxWC3UV45sGidWNg4zBhAmbsUvD72oN3GCfQ/q1kiqrVuzGb2y//gjBCcWtAoGXlLMAcaTHCmIYiKEYjOEYKoG4mAzDmuzEnfyunxzK2zDKr1nK1Nq5upvFBCrJCgWsKJGVHItY3fjCMSzDM8yl3ZAO6aANQ2q7jCymjvzIzAwCipVX/+oPoHgUIOQQpXEa6MEargEbKtFY1ezLjujET6zN3OzN0arDfbrAqQy6WXjCxXUV/8fCaHWS1vzLZBzMfcCuwhCkXhrCSDrCA03QV6hYGHsQn0QlDyEcxOEgNbIczWESlcz+0Pi8yZycpxJN0fsJ0JSKyoHrw7xrzr15d1eBuMN7VgxtvNfM0tncDcugDBPNB11avf8pzkgLAjb9wzhNh6V7EDYELQxRHudB0uvRHu9hEv+nBj/NxBgcwA89ykV91Elt0UuN0U791FiYvwmFpkOhduzp09Xc0Pmsz2QpxUadDdkQCAiMzBftp9fa1jbt1I6QeoZ7EB/CqaegIAwyI1piI10SJiaxWm8Q1mKd12S81wbc138d2PQ4qQBaq/ULyRvdeKt3FWd6ySqNz2S9nwuLDc6IDXwQCNjQkdAZB1qAmDNNaIVt2B+QAcRN3GY7A2SkWGr3BgghDu3cEJlwCZ7+INmJciNeoiM84nO3eJIsIMZjLdTpStvBYNu4rdvVyNu+zdQrENxmW9zGHbpR3dFWkVeKxd3dncmcDQb7mQd2wAd5oAe/wLOPOAdEoAREIAdQgHiLOYvt7d7ELQEqB0Go1VAJEb4LEUGcUA5asiWUjSPMACYeFHAyaN/end/73d//HeB5QI9bQOAGjuAKXnoMXrYO/t5vHaIJlc5AQd+uzd1qKdbfDd52CwgdGatcEIlJkORyYHgpQNPCXeMZ8Ahn5kPRYFal4EMTJBA9JEEDseUQlOX+4OVnBgqHstXtwCi4sjQjIc2KYN8s8OP+ydlkPORFHqtIruRM7uQNXuP+UG1Wa2sVrU3NJD6rQC7nhHnoo82nLX6PCAYHNL3nDi7lUw5Bm2BWZBRBmzAQpabpPpTpAjHpEETmtQIx36LmIpHQbT7omRzkiI7oRm6vi55gjf7oNA7lGdDnavvMV0HXPc7dSwzkrO7qR0qtMLBnUiAESe4E4/zGtp4BED7lm1DlZXXllG5GWo7p1h7m2N7lU84Jx8AtHh4x4GLqIcHTqa7qvhzUrT7aGzqrxo7sSaDsTf3kto7rGcjcOy2Igu7mxpbucW7k0+qfSLqWxtYCKRAFUtDkSFbYkM7nH4DcmaBYq2W6F5EJmCAKDfMwmSMxFGMxoiMSvM7vvSzw1wz+8NHZ7mupmAaP8Aq/3qfd7Ld+00+qUBlrFai+70rn3QIf8CQvri+wBTHeluxd6/V+th+Q2Ikl3xjRCJAgNLbSKHKDNElD7iCxWgHoskim8/9+8gLv80Bv38C9zMPd7Lj+51bB5ohFfW8O7CTf8zgqBXMgB2CsdENPtjCP6y0XwRrhNnDjLY8yN6tQN3fDRiORV2Sl9v7e9l3/9nE/9/so9ncv8yucFZWcWBW49oTe7oQOA1PggD2WdBBX92NP9jKfna28EZez8ZvTOZ8TOiYhg4pw+ZsP5LPP+Z6fZ4//8pH/1o1F8QfkxWg1BS0Pdj4++2z5AlKQjbgFC07QbJ/+JgXLBvkwH/O6KcdbvFBf2GYMoTu8E/i/AzzCcxKwL/xqf5K1f/zJT2m3wPzOnwLQnwLSv/sb8HRmfxUrnFiDVoGE1t0pv5YvABBa5CSRRUtWwVhDnCwUkmQIkA0fQEz8UPFDBowZNWasCAKKIkV6ZBgCqUjEhDRpTubz17Jlvhr2XE6Y4LLGzRrUXO6chEBBq2KtVq1ShQqVpAQIJu1k2tTpU6j+1KRMcwgklBVZtW7lqpWFC7BhXwgkaBChQoYOIUqkaHHjW4wdPxKiqibqXbx59YajmqbkX6xdBQ/O2mKKklkHFR981dixrFc8NkwEYfEiXI0dPSoyRGEChRj+oT2LEFFhAk6d/qjRvHCT5s3VF66dftrTp6RURyMlMKBU72+8bahaVRSY8HGthhEvVuz4ceTJbStizsz249SUioBv5w61H/Y0b/5eZYH8OAkoDWfdMmiWOePGRXBEtEydY8cVH0HGoKBHjxgLJsgiiwsmuOZAmVqyp4YDZzPwGntoo602SBBAwAAMe4OEku46dOkNqgghzzzC0FOPvYLeay6++Sy7zD6LQMiPLqru8fBG7hipazxF8tiARMFUcGIIWFRU0blXftCgPvvi6miDPHhURI2T0mCkhpqgOpCmA/2RsIa7KJlkzDE5xLFDGtMQsccfgeRKSCKNfA9JJZn+bDJGKMEj5Ew+89qnL+L+ymMwyibqioQnhpBzMSQd24EDt5p0UqIoOZtgJEVo0nRTA1264AKZJqjgJtO81BTMPlN96pAQSxpUsEJl5ApRRReFr9FHI5U0xjzSTMNGVYNlKk01eHx1q1iTBUEEEnAwwtZbkfShgOkkzSBGECrVwzMKpqTqJKdgosmGCWS7pkAvwZxQWGEVoUo8kI7VStlYmXUWWsgafWXaanfVLA/wDmF3YH/4enc8eVcQgd5Cme3ABzn1bfQHa+9jq1LOYtDjCtJIMw2nm3ZaMB9RSa3pS4KD/YaqNlzlamGGJ3IYYiMlprPiSScKoy9gu+sy5ab++vE1UEUEgYIErWCOeaIRgrD5accoxtmiEaAQZLxDTnIhCzEKbJAmpybE0kvZ1gX6zHv6KslopLNSeummoYZa6oqphsIMqrT7DaYETbUJtZT3Aa/YvwpJIemlCwVC7qd/wGBqiTYoZDw9XNBahD2wXHC1LFu6pgIHN/VyVLPPvvG74UoyHPHEJ1qccYkdhxyEDdygKgtOcwfbJc5bw/K0nMqdDVWCDU6pZdUPd7t112HXt4gbZqd98r88o+kk14bfvSUsU9t9+HRN75PVlOBVZPXlmX/deeegl36DM6gypMEthaefqQW/fjBCdYknmPyUrCleKSjP25bmBB+wLz7+PeBBAerGFiiNRwafOclJPjUBcv3OJSQD3u9u4rXwie9MK0sJ4QZYQOaBAIEKfEURGOhAa2lmA1ioyz6Y8pq81K9LKAOa4PoiwB4pL4UccBr7euADH9zgcf6KHMZAMgiaZOEkNChZDQqkwZbExh46dBBLSucSdDRAjGMcozNEyJQ/5U1QQmQeERV4xCQu8U5PoiFVwtEUHD7lU6EaVQ1KtSn/Fa8vahJU22JmmQ2sr4VILIK+kPhIDTywIk5UBCFOYgGVTIAaENqgg1ximtT4DUs2yAf4nCINAASAjA0YAAAacEamCCeACDMkwxCpyCIw0pGP9EEkY2iRnVGFEWH+++JLfkcuc6GLh2fT0Q/XVktluWgDOGhMD5S0AQ3gIIGv6EE3eekD2TFxIlcrCV3QQIEspCEGnbphuVxCrp2AzQY2aMm4noLKV+4En7DcibtKOB5BQDNZ0qQmN6+ZzW12E46PDOcc2YK3APbjd7rL3TVcMrIq/rF/IvTnwc43BaTRy0UV0cAPgoCDDHjAAxjhQAF+sINvglMDcqROjEYwBeopAkRqE+E+9elKfrokba1SHUhXINKRlvSkKV1pBlr60pgqiaaYsekS4pcGNdhwi/RzkLnox5IbompswismwTpavpIYNZojxYgGNuCBF2EEAy7lAUMJ8EuJjCAKf9n+ad760VMABFawgs1nUP0BQL+MR60DZWsG3ArXjcz1B3VF4g/uKs4RLKEvd3xKHp/yudBpanRYCiTQ+nHWNLSBOCBF6kjjCheX7kBJeK3IFEpyCFn69YyoHIA0fOvbCADVsP4YKloVS4LWNpY6sZ0tEyuiWap8IyqedUr36pkl8JU1ZSR0ZiGqENJYufa1mMFAeacKlxh9oArU81VKpAtLn7okvoY9K4+8C95Cidda5j3vW9LbhKuq6a9QoS5TOIiT11ixU9pNmfFYdohCTGEER82va3H2QBDcdHK4HWQaOAtfAPT2t9IIbmENm0bjFk7CFKaMfi/srwxb9V0DJrD+drXIRZp4sbTiu0dfDxaFCb/NxS/2r033qtMOv6FnIB7sYE1s2GbOkkdAVliFlUvk6nQks315gw3vUuCdgHImNRllKRls2ihzGaTIDa+FsXwtF4HAtj4WJo352QDhyjfPw0Vd6ni0ZsZe+cUjBQF0j+flL2sXnmP2xzyvS8/hEje3VDnDGnzE4ha7mbYyzIMgbNfhNiw5qAEAgBl/+mTDOtiEhRPEpQPtIshZZiIbCIMZAtzlSBu2H98AT1+w0KY2C5qqcaZdGCZdl2/YOah4DgA+mDLfSKd51QgDtpVh7VwZ1nE4ys41LPeB2pRgYQTjDrZ4zS3rEWxghh3ODqL+h4tnAEiDKazcc6SF1pdpC+oEJxhBuc997gyrW9vZ4Xa3+bkPRvQ6DWc4wxJs+W9ZF8qqAa4LI9wdaTzLmykREKPGDd4PH6uBaIUrBBQeDnHNUAYKbKB4Gt5r8I9/49hmwELNf5TCes2w5hDtSxuSDXOgAwfkgwQiQPNw9JvjnDIigFIeaj3IUAc96Pfw1iCxsASsRydxG8D6Ega+I1FLXezeobNqpSQoKKRd60vbQNqh0CuF+6XgY+dzOBhx7JQswYD0MjTUGRGOudNd8C7pB2JTfPa07l1Ztq1k3Nvw4cEHfR/hQDK7Lc9u8YTj4pHnfFO4y2XEh/7sh6BzdAP+3/lu9+Me4fgGI0j/hjYMrg1veMMhGPGNcNzj9Kjn/T3wntqiix5rb4h7Sg4Rdt4nX/nL/82uLz/7kY8e9pevCvKZf33sZ78l36Z+XdTwffAXv8OKsL72zX9+3iNc/N2//Bt+jn74x1/5/QjHIdbPfjV9Y/Py53//BU//byCE+3sw3Ns9/ztABAQ61bsHBmxABzTABIxACZxACqxAC7xADMxADdzAs8EHZ1glaXA2DhxBEsQRfIiAAHAGEfQHdAiuCChBGIzBvMAHVdqJBjA1fGClFZRBHpRBGnwlfPCtVjKxBgiAHjzCGByAAWiJMCrCPaPBF0RCKdRAdAAAdJj+t3pzBgCYQi68QC1sCjx7MnyIty5EPQ8EwR0sw6gQIzCsN38gQzUUvBNMwRVsQQCIwjiEClZqQ1SDwzyUuh9siQ8UoyvMwQFIwz9sCVTiQ6aowitMRKALRBpMJXjLpyKERKYYQ49riTDcOCPERJhTwpYIrmbzB1SyQn+AQlB0CRTEQhMbQ1NbxUhzREG8QZcILI37Qln0hxp0iU5siUDcxUjTxaY4xUfUxF3EByUUQXSQhkdEh14UxndDNVMMLBPzQ1l0hgCIAI0LwgEIgE2UxmVbwo0LrFhsCWzcRWkYxBt8RHGMtEV0iUk8xEZExXe8x6BDxlQkNWpsRXz8R5hB88dWAscRK8RSA0iE7LYabDLCCsaEfMigUkZ6bApopEaIvEjT0UZuBEZp+MZwxEiQFJ91LCN3DEmTPEmUTEnTCQgAOw==)
でもこの図をよくみると、月に面してないところ、つまり、
月から見て地球の裏側にも、海水が集まって満潮になっています。
これは一体なぜなんでしょう?
それでは、これから下の図を使って、この現象の解説をしていきます。
地球と月が回っている様子を図にしてみました。
![](data:image/gif;base64,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)
月は地球の周りを回っています。これを「月の公転」といいます。
でも詳しく説明すると、実はもう少し複雑で、
地球と月は、
その間に働く引力のバランスがとれる距離を保ち、お互いに回り合っています。
※図では、赤の×が地球と月が回る円の中心です。
地球と月との間には、万有引力という力が働いています。
この力が働いているから、地球と月は一定の間隔を保っていることができます。
この状態で、地球と月が回転しようとすると、
地球は宇宙の中で固定されているわけではないので、
月だけが回るのではなくて、ある点を中心に、地球と月は回り合うことになります。
このように、地球も月の動きに対して回っているということになると、
月の反対側には、図に示したように、遠心力が働くことになります。
そして、遠心力の働く場所の近くにある海水は、
その力によって引き寄せられることになります。
この結果、月と反対のところでも満潮となるのです。
この解説を読んで、
月は地球の周りを回っているって学校で習ったけど、違うことを教わったの?
と思いませんでしたか?
もちろん、この考え方も間違いではありません。
月は地球の周りを回っているという考え方は、地球に視点を置いた場合の考え方なんです。
地球に住んでいる私たちから見れば、月は地球の周りを回っています。
では、今度はもっと視野を大きくして、
遠くの宇宙から地球と月を見るイメージをしてみてください。
広大無限の宇宙の中で、地球は固定されずに浮かんでいます。
このように、宇宙に視点を置いた場合は、
地球と月はお互いに回りあっているということなんです。
物事を、どこに視点をおいて考えるか?
それによって、物事の見え方は変わってくるものなんですね。
こういう事も考え出すから、
昔の科学者は、科学者であり、哲学者でもある、なんて方が多かったのだろうと思います。
|