What is the angle of elevation from the boat to Johnson?
What is the angle of elevation of Johnson to the plane?
What is the angle of depression from the plane to Johnson?
What is the angle of depression of Johnson to the boat?[br]
[size=100][color=#ff00ff]SOH[/color] [color=#9900ff]CAH[/color] [color=#0000ff]TOA[/color] [br][color=#ff00ff]S[/color]in θ = [color=#ff00ff]O[/color]pposite/[color=#ff00ff]H[/color]ypotenuse[br][br][color=#9900ff]C[/color]os θ = [color=#9900ff]A[/color]djacent/[color=#9900ff]H[/color]ypotenuse[br][br][color=#0000ff]T[/color]an θ = [color=#0000ff]O[/color]pposite/[color=#0000ff]A[/color]djacent [/size][br]
Find the length of r using soh cah toa?[br][img]data:image/png;base64,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[/img]
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[/img]
What is the angle that is red?[br][img]data:image/png;base64,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[/img]
θ = tan inverse of 9/16[br]= 29.4[br]
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scYYkT0W2T+lLS8du7cqVbamDh5MrLmyoth46eorkOr6NG1M/XfDb+r8Ozvhjdv3qBbr75/dH1GChuGGBH9soCAAGzbtg0jR47EqNFjYG1rh649+6JjN1c4pElrUMsxyTJSM6ZOxPNnz+HabyCy5cytHSF9xhAjop8m26Ps2bMHY8aMwbjx4/EWZmjl1EUtE5W/UBGDan2Je3f8sWD2DPWrrJCfOVsO7QjpO4YYEf2UCxcuqPUNpfV198EjNG3jhLadnVG8dFlVCGFonj0NwsolC3H+7BnUadgE+QsX4RiYAWGIEVGYSNGGtLzatWuHAwcPoVLNuujRbyBKlCkL+3jxDfLGL+N5m9aths/2rahUvabaZNPCggv6GhKGGBF9k1TrvXz5EitWrECdOnUwd+5clKlYFdMWLEOt+g0RL34CmJn9+e1RfoX8v61ZsQQzp0xE6XIVUblGbUSLpp8Tr+nbGGJE9FXS8vL19YWzszMmT52KzNlzwXvhcrTr0g0x9Ggb/l8h1Ye7tm/BxFHDUaVmHTRv20HXAmOAGSKGGBF9RnZV3rt3r+o6HDZ8BCxixEKn7m7o3mcAUqRy0M4yXK9CQrDXZwemjB2FIsVLqoIUY9wTzEx2AogSRbWkjRlDjIiU58+fY//+/Zg8eTLc3d0REPQcDVu0RkeXnrqbfSlEN/DWl5AJ2Qf27sas6ZORO18BdO7RC5ZGuqmlLJMVzdwcN27c0N4xTlE+SMcwEZksKW64cuWK2h7l4MGDiGMXD8VLlUXu/AWMarKv/H+ePnFMtcASJU2Ctp26IaGRT2ZuWqcaKpQrCycnJ+0d48OWGJEJe/HiBaZMmYKuXbti3/4DKFOpGrr27INyVaoZVYDJs/qlC+cxddxo2OpaKI2at0b8BAm1o2TIGGJEJmr58uWoXLky5syZg5z5CmDExGmo5dgIiZMmg7m5YVYcfkvw8+e6ABsFSytLtOrQGalSG9ZqIvRt/C4SmQhpjQQHB6txr1atWmHsuHHImDUbxnvPhbNbP9jFi/exGMDIyGRmz/69EPDoIeo3bo7UadNxMrMRYYgRmQAp2jh69ChGjx4Nj8GD8T6qObq49oa712ikSZdeO8v4PA54BC/3frhxzQ/N23RAgSLFtCNkLBhiREYsJCQEx44dw9SpUzFw4CDcuH0XNes3gtsAD5QsW8GoWyTS8pL1EM+dPY22nZxRslwF7QgZE1YnEhkhKSW/evUqtmzZgl27diGaZXS1pFL+wkXV/ljG2G34qUcPH2DZwnnY47MD9Ro1RbXa9bQjpoXViURkcGSljRkzZqBfv37YsdMHpStWhWv/QepGniRZcqMPsJCXL7Fz62Yc2OOLBk1boEKV6toRMkYMMSIjInO9WrZsiXnz5iNd5mxwHzYaNeo6InnKVIhmAssqyXJSO7dtxpJ5s1C0ZGkUL13OKFfjoP9jiBEZMBkNkBv3yZMn0bp1a3h4DFaTlYeOnaQKN5ImT2ES4SXka7F/9y5MHjMCxUqVVd2IsayttaNkrBhiRAZKJir/888/GD58OHq4uuLZixC49OmPwSPHIUPmLNpZpkFW47jwz1lMnzROLZHVtFU7WMe20Y6SMWOIERkYaXmdPXtWTVLu178/zp6/iNqOjTFs3GSUq1QVllZW2pmmQYpYjh46AHc3F9XyrNu4KWxsbbWjZOxYnUhkQPz8/LBx40YcOnQIb959QL5CRdTYj9y8jb1g41tkPcSxwzxhHy8BOrq4IlmKlNoRYnUiEemFx48fY/bs2Rg4cCCWr1iJ7HkLqDEv2U5ftkcx1QA7d+Y05kyfqlbY79S9JwPMBDHEiPSY7AW1YcMGdO/eHbNmzUaqdBkxeoo36jVqhrQZMiJ69Ojamabn2tUrmOM9VU3o7uTiplqjZHoYYkR66vr16+jZsyf69++PKOYW8Bg1Hu26uKhyeWPY2+t3BAUGYuWShbjr7492nbshXcZM2hEyNQwxIj0irQoJryFDhqBW7dq4edsfXV37wN1rFDJlyWp0q8v/iufPnmGurgV2aN8eNGjWAhkzZ+GCvr/h1atXuH37NgICAlSRjKFhiBHpgdevX6uNKefNmwdnZ2ccO3kK9Ro2wZipM1Gxek3EiBlTO9O0vXzxAovnzYLvzm1o3LINSperBDMG+285ffo0ypcvj6FDh+Lhw4fau4aDIUb0h926dQtLliyBp6cntm7fgUIlSqOXuydaduiM2Dac6xRKWmArFi/A2hVLUateQ7WclHk0BpipY4gR/SHSfTN//nwVXsuWr0CaTFnRwdkVjk1bIKVDau0sErIe4solC7B88XxV1FKlZh1dgEXTjpIpY4gRRTJZaUNWl3dzc8OUKVNglzAxnHv1R8NmrZA1R05YWZluxeHXvH37Fts3b8Sa5boWWP2GqKl7cTmpiCFdiz169EDz5s3Rp08fnDt3TjuivxhiRJFElka6ePEi3N3dMWjQILz9EAVDRk9Eh67dkSV7Dt6Yv0IKDXx3bFWFHEVKlEL12vVNelpBRJIx2ZEjR2Lr1q04cuQI1q9fj1GjRuHSpUvaGfqJIUYUwaQlITsry67KzZo1w7kLF+HUrSc8R41HZl14Weluyqyu+y9ZTOjcmVOYNXUScucrgCat2sI6dmztKIU3qYpt0KCBCrBFixbBWvdQdf78edU602cMMaIIIhWHUro8d+5c1KhRA75796kVNkZNno5ylU1vjcOfdfnCefw9YaxahaNuo6aIa2evHaGIkC9fPpQsWRIWFhbIkCEDSpUqpbq+g4KCtDP0E0OMKJxJt6G/vz/WrFmjlolau34DChQtgd7unmjauj3s48XXzqRv8btyGWOHD1E31AbNWqmltShiSctLvt5CegasdA9Z0osgC07rM4YYUTgKDg5WG1MOGzYMi5YsQeLkDmqVjfZdu6tloujHbly/homjhuH5s6do1aEzMmfLrh0h+i+GGFE4kFUPdu7cqSq6vGfMgJW1DVo5dUWztu3VeE7oEy5933W/q5g2YQzu+N9C5x69kDFLVu0I0dcxxIh+04ULF1S5vFQcPnz8BG0761peXbojT/6CamNGFm2EzdPAQCyaM1MXZFfQ33MEcubJpx0h+jaGGNEvku1RZFdlqTg8dvwEWndyxrhps1G4eEm10kbUqPzxCqvnz59h/mxv7Nm1A07dXJEhU2Z+/ShMuCkm0U+QeUuBuhbD9u3bsXjJEjx7FowyFSqhdsPGiBOHuwn/iuDnz7FswVysX7MCTVq2RfnK1WBhaakdpd8xsKezroX7RO1FZ6z4qEMUBlJxePfuXbXSRq9evTBz1mxkypYTA4aOQPO2HRhgv0iq33y2b8GWjetQ27GR7oGgMgMsHFlFN/4texhiRN8hHRWPHj1S4SWrF4wbPwG28RPCyaUnOupeUnjAVdR/jZRub1i9AvNnTkfRkqVRrlJVk98njX4eQ4zoGyTA9uzZgxEjRmC6tzfeRzVH645d4OTsikJFiyMaF6D9Lds2rYf35AkoVqoM6jZsAtu4dtoRorBjiBF9xdWrV9G3b194eXnh1t17qNekBdp1dtHdcMsiZqxY2ln0q3Zt36prgU1TG1o2bNYSdvbxtCNEP4chRvQJ6TqUbsOWLVvC13c3ajdsCq+xk1CiTHnYxYvHirlwsHfXTl0LbDySpUildqyObRNHO0L08/gTSSZPijak4lBW2mjVqhWWLluGclVqYOGaTahWux5ixowFMzMz7Wz6VdI9e/XyJaxethiJkyZDz/4eHAOj38YQI5MmLS8Z9+rXrx/GTZiA1OkzYfRkb7Rs35HdhuEoNMBmTp2o5oQ1btGaFZ0ULhhiZJJkV2VfX1+1PYrHYE9EtYiOTi5u6OLaG+kzZWbLK5wFPHyIeTP+xpPHj9HaqQsyZsmGKFG5kklE+6D7z9gxxMikhISE4NChQ5g0aRJGjByFwOcvVMVhp+49VZVcjJgxtTMpvDwOeIQZUybg2tUrqogje648HFuMLCawlAWvJDIZsumfrC4vFYdXrt1A3UbN0MG5B0qXr8Ty7ggiLbDxI7xwYN9uNG/rhNz5C7CVS+GKIUZG7+XLlxg3bhxat26N/QcOoHy1WnAb4IGylargr0SJtbMovL1+9QqL583C/t0+ai+1IsVLwtKSG4FS+GKIkdGSrsP169ejZs2a8Pb2RpGSZTBp1gK1vFGCvxJxsnIEkl2t582chvWrlqNNZ2fkLVgY5vx6UwRgiJHRke3UDx48iG7duqlxr1Rp02Hy7AVqdXR2G0Y8CbD1K5dhy/q1aNyqHarWrKsdIQp/DDEyGhJeR44cwZgxYzDA3R1vdZe3k4sreg/yQsbM3FwxMsh6iLt3bsemdatRslwFVKpekxuCUoRiiJHBk12VT5w4gSlTpsDDwwM3/e+hXqPm6N5nAEqVrQArK47DRJZ9vjuxeO5MpE2fUdcCqwMbrsZBEYz7iZHBkpU2rl27hjVr1mD//v0ws7BElRq1kSlrdrUiBKvgItfZUycw3GMAUqRyQPsuLvgrcRLtCP0pXgN64+G9O9xPjEjfPHnyRBVr9OzZE7579qJ0pWpqGaOylaoiWYqUDLBIdvrEMQwb1B+xrK3RqkNnBhhFGoYYGZytW7eiSZMmmDtvHjJmy6kWka1Z1xHJU6ZieP0Bt25cx5hhnupr7zFiHJImT6EdIYp4DDHSe9LjLXO9Tp48ifbt26P/gAGIHdcOA3ThJctEqZYXN6aMdPJ9uXP7FiaNGYHnz55i7NSZsLO3R5QoXE6KIg9DjPRacHAwTp06pdY47NO3L54+f4muPfti/LTZyJk7r3YWRTYJsLv+t9WWKg/u3UUvd0/Y2HJBX4p8DDHSS2/fvsW5c+fUuNeQIUNx6YofatRrqGt9jVTLRNGfFfjkCVYsXoDr1/zQsn0nZM2eky0w+iMYYqR3Lly4gKlTp8LT0xM+vrtRtHQ5dOzuhio1a2vdVdqJ9EeEvHyJBbOm49jhg6hVvyFy5SvA1Tjoj2GJPemNhw8fqmWitm3bhidBQahYtSbyFCiIZMlTwpJzvfTGhFFe2OuzEw2bt0Kp8hXVpqGkn1hiTxQJZL6Xj48PXF1dMXfuPKRImx6DR45HLcdGSJMuAwNMjyyY5Y31K5ejTIXKKFe5GgOM/jiGGP0xEl63b99W5fKyzuGrN+/Q32skXHr1VxNmLS0ttTPpT5MOmyXzZmPBbG9dgFVBK6fO/P6QXmCIUaSSm6GUy0vRxtChQ9GwYSM8fR4Ml94DMGrydFUgQPrlzevXaj3EDatXolzFqujed4B2hOjPY4hRpHn37h0uXbqEuXPnYtAgD5w6cxZ1GzdT84sqVK0OCz7Z6x1Zkf7wgX2qFZbCwQHN2nbQjhDpB4YYRYobN26o8Bo2bDi27fBB3iLF4NyrH+o0aMz5RXrqw/v3uHT+HyycMwMJEyVSy0nFtrHRjhLpB1YnUoR68OABduzYoSoOr9+8ibIVq6BQ0RJwSJOWBRt67rrfVYwb7omoUc3g5NwDKVOn4VwwAzNm6ECcOXFcLZJtrBhiFCFke5S9e/di4cKFuH79OnLlK4jKNWqrgo2YsVjRpu/u3LqFAb1c1O+de/ZF+kyZdWHGjhtDs2LBbEydOB7Hjx/X3jE+vCop3N3S3QDd3NzQo0cPvAh5DfdhY9CtVz9kzJKVAWYAXr54gUF9eyLw8WP0dvdEhsxZGGAGSsaZZaNSY8Yrk8KFFABIeA0fPhyOjg3gd/0GXPoMwMjJ01R4RbOwYFeUnpNOmScBARjq3gd3bt9El5692YVIeo8hRr9FnvJkY8rFixejY6dO2L13H2rWb4AhoyegfOVqsLKKrp1J+k4CzHvKBFy7egXd+7ijcLGS2hEi/cUxMfolctn4+/tj37592LJlC54EPUPOPPlQvHRZ1fIiwxIUGIhVSxdh985tqNe4GUqXq8jtbYzAuuWLMMprCM6cOaO9Y3zYEqOf9vTpU1XtNHSoF5YuW4FkDmnRvqsLWjt1ZoAZoBcvXmDlkoVqQnMpXXhJ9SgDjAwFQ4zCTMa9pOKwe/fumDBhIixixELbzt3QtHV71QqTcS8yPHt37cC2jetQpEQpVK1VF7GsrbUjRPqPIUZhcv78ebVAb+/evfE4MAiu/T3QtWcf5MiTV02A5eC/YfLdsU3tzJw5ew7UqtcA1rFja0eIDANDjL5JFugNDAzEmDFj0Lp1a5y/cFG1vCbNnI/c+QuoJ3aWXhsmGdM8fGAvBvbugSxZs6ObWz/EjhNHO0rG4r0JVDzwDkT/IWsc3rlzB6tXr9aFVxts3b4DFavXxuipM1C+SnVugGjgZNfssydPYNLoEciSPSf6Dh4Gq+isIiXDxOpE+peE1927d3Hq1CksXboUjwOfIku27ChTsQqy5uDq8sZAvseyDNG0SWMRI0ZMNQk9UZKk2lEyNmuWLcKYYcZdncgQIyUoKEiVy39c4/AW0mXIpHbtzZItBws2jIT8qF+9fBFTx41GNF1rurVTF6RKk1Y7SsbIFEKM3YmEw4cPw93dHdOmT8db3SUh1YZtOzmz4tDI3Ll9C7OmTlLrWjo2bYEUDqm1I0SGiyFmwmRvL1nfsE+fPrhx2x8t2ndG5x69ULBoMQ7yGxlZWWX0UA88fHAfjVu2QYbMWVmUQ0aBV7EJevToESZOnIg2bdrg6LHjaNyqHSbPWqALr+KIa2cPMzNOdDU2ozwHquWk6jdpgTz5C6ruRCJjwBAzETIeEhAQgA0bN6JN27ZYuWo1SparhClzFqJS9Vrqpsa5Xsbn5csXGKkLsD0+O3QB1hwly5bn95mMCkPMyMlcr/v372PPnj2q63DMmLFI4ZAWA4aORLsu3RAvfgLtTDI2z58/w9L5c3Fgjy+at+2Aug2baEeIjAdDzIjJRGUfHx+MHj0aXsOGw9rWHh1desKld39kzpYdZmZm2plkbJ49fYrN69Zg++YNqFStJmo3aKwdITIuDDEjJJNZpeJw5MiRmDBxIl68eYeWHTrrAsxVrY/Hia3G7VVIiFqNfv3qFSheqizqsAVGRowhZmQuXryIIUOGwMPDA1euXUfdxi3QoWt3FCtVRhVtkHGTyczHjxzCwjkzYBbNAnkLFeFu2mTUONnZSEjXoayyMX/+fFhZxUCtBo3U3l62tnG5rYYJOXPyOAb26oHAFy8RPUUGRH/1HFUrVkCjJs20M8LH61evsH7NSiyYOU19PHLSdKT8ZN5ZUOATTJs4Dgf3+mrvfK7ngMHIW6CQ9hFFFE52Jr0mzx/Pnz/H9u3b0bRZMzVZuVDxUpgwcy5qOzaCfbz4DDAToapPHz2Ea+f2CAx+CZuSdZGw02hEb9wXi30OoEnjhrh88YJqqYUH/9u3sHTebDx6+FC93r59ox356OnTINy744/AJ0/UfmUvdaH66eu99u+Qf7fvzu1o3bAuKhTJC7euTvC/dVMdIwoLhpiBevz4MQ4dOoTu3Xuooo3EyVJg0ox56N5ngAovMh1SgSpzwFw7tcPL129hXbgK4lZshijm0WCZ2AGJuoxBSM7y6Oc1HJs2blCbmv4OCSbvyePx8uVLxNG19L/mxfNgvAgORomy5bFisw827j742St/4aLqvJvXr2Os12DV3b143VbEjBkTo4YM0gXdC3Wc6EcYYgZGbkD79+/H2LFj4T5wEKJEs0C7Li7o5e6J1OnSa2eRKZEAGzd8CPz8riJ23tKwq9xSXRefilO8JszLt8D8bbuxbMVy1f38K6RoaP7MaTh94jjKV66G1GnTaUc+90bXMpNzrayi4/zZ09i6YZ2qlDx59IiqnAwlG3Kam5sjd778sIkTB1lz5FItxsePA7QziL6PIWYgZFflI0eOYNKkSfD0HIKb/nfRqGUbdOruhhJlyiGG7gmWTM+tG9exYJY3zv9zFjZFqiFenc6IGuMrhRxRoiBG2hywKtcMPpduY8XKlWoe2c/a5+uDtSuXqSrXoqVKa+/+lwSV/PkXdP+u8SO94Nm/F4b0742Rnu5YvXwxnjx+rJ35UegEbPlVfvdB17okCguGmJ6TrqIrV65gwoQJuvDyxMXLV1GvSQt0ce2NClWqI0HCv7Qz/+v+3TtYvmg+Bvftif49nOHRpydOHD2MN7pA/FLw8+dYtWQRBvXuoc6doLvxyKaJpL/u+t/GXO+/sX+vL2IUrga7qm1gZm2rHf0KXUBYJEoB8yI1seOcHxYsXKiur7D65/Qp9ffFT5AATVq2hbX1t3eBViH27Cnu3fVHgYJFMGj4GLTu2BXvP3zA8oXzcGDPLnUd5s5XAO/evcXpk8fxTHf++bNnkDxlKtjGtdP+JKLvM3OX5ctJL8mA+ELdjWbcuHHwu34D5SpXV0sHZcuV+4c/5Ldv3sCUcaOxae0qXDp/Dtf9ruLa1as4ffwoQkJCkCZ9xn/Xz5MbjgTdlvVrcVHOvXYVly9dwJGD+2EW1QwZs2RT54l7umCc+fckTBk7Um1tb2cfD4m5H1WkCw4OxpL5c7B5w1pEy5gfdpVbwDxuGMZCdUFmFisOoiRywOk1c2FtYYZ0YeiGfhwQgGkTxuDK5Qvo7zlCdSMGBQbi0L49uKML06q16qprIdSL4OewsLBE2UrVUKl6TaTLkBFpddecdB3u370LFlZWyJW3ABImSoRY1jbYvnkjVi5ZqHZNaKMLu78SJ/63dUa/7uK5szio+x516NBBe8f4sCWmp7Zs2YLKlStj/PjxSJ0hk3qSrde4GRInTaZuBN8jA+pyQ9jjsx05cufForWbsfPwKXTv01/dcGRs4tyZ09rZUAPpB3QXerIUKTFj0XJ1rnPPvgh68gRzpk/Fru1b1XkSfmO8BqsgnDZ/KUpXqKRabBJ2FLnWLF+iQsw8VVbYVWuLaPESa0fCQBcOcr5tw14Y7TkQN675aQe+befWjTh5/AgqV6+FbDlzae9+W+ZsOdC+iwvKV66K2DY26j1LS0ukSp1GF1xJcF33QPXqVYhaNaayLuTGT5+N2UtXY8joCUifKTMDjMKMIaYnQsvlZdyrffv2cHNzw9NXb2BplxA58hVCoiRJwvyD/ebNazXmkCtvftRv3BwJ/0qkbhaly1dCmQqV8ejBAzy4d0ede/zwQfhs26zO6eDcHQ5p0qlz5em5nu5zpYtn07pVqrvxzIljuKm74dWo56h7yrZAthy51O7AZ06eUFt9UMR7q/s6L543G9MmjkX0NNlhX7sjLBOl1I7+HAvd59nX7Yrhw4epB5RvkYcivytX8PzZM/V3F8uVWb0a16qCo4cOqHNaNaij3pN/1/27d9Hf1RnF82RVD0CfdllKsYd0H5qZm+Hj6NfHcTC55uTF7WHoZ/GK0QNyAzl+/Lhqdbm6uuLQqbOIljwDrMs0hG2zfli0Zj0O7N0d5qCwiWOLAUNHYNTk6WqNxFCBgU904RaAWNbWsI798en4qC7EdLcR1QqTp+dPSZBJuMpNSboYQ1laWKlfo+huOObRoqkb08+MrdCvkeWkdu3Yill/T4LFXylhV6UVrJJ9vTowrGxL1cEDWGHLpg3f/B5KuDjoWlBSFv/pK3uu3OpaE1lz5FTvJUueEja2tkidNr3qrt61fYsauxPPngapqsYH9++pncO5/FnEky5d8Uz3AGKsOCb2B8nN/8SJE1i9ejW8vb1x4NhxfEiUFtYFK8GucnPEyloY5nHsEQJz3Di8G6mSJka8+D83B+xpUCB8dDeSY4cPYZeuxSU3EdmOo1jJ0ogZyxpLdE/WsuNv3oKFkb9QEe2zPoqtC7qlC+bono7NkDV7TiRMlFgVe3zQ/ZdPd+7Vy5dUtVqe/AXYBRTBZE7Wzi2bMG3SeIRYxoJ9jfaIlS2cVrywscfDA1uQQ/fAE+srS1RJ93XGLFl1rXhpyf//lSlLNly+eF51UXuOHo96jZqpaR5yvoVFNHV9nNa13mUjTnkQ2r/HFzs2b9T9Hda6Vn5TpEjlwGsmgj1/GogtG9ahVKlSSJDAOHesYEvsD5BVEy5fvoxp06Zh6NChmK4LsPvvoyFu5ZaI59gNtmXqfxzj0P2ARzEzR8yshfDA3gGbt21Tk5x/hrS8Fs+dhcljRmDTujXqqVqekuNqg/CyfJCQ7sGvkQo0eUKXwJXWWs16DXHzxnWMGOyOZQvnIp8Kv6LsBopAcr0cPbgfi+bNwjOz6Ijf0BXWuUtqR3+fZeJUeBQzAQ6rVnn4kMKhlh06oXSFyupBZ/LYkVi7Ypm6huT9zFlz8JqJBPKgauy4dmIkk2b92rVrsWHDBvhdu4Y3uqdqm7INEDN9Hpjb/4Woll/vYnnz4DZCNs+GU/WyKFg47KEhXZU3rl1FyMsQXLl0AcsXzVOrLLR26oqcefLCrUsHVb1UtXY9dHPrq33W/5UpkFMXePbo1L0XChcrobq07t7xV5Vp0l2UKGlSxNG6lCj8yQOETBCeMn4Urt/yR/yW7uqhJlzp/o7g03uQK+As2rZtH+YFg+VakOWnpLo1bfoMiB4jhnbkI/m3yxqKt2/dxPt379UDVFw7O9jHT/DNhyYKX5fOnUWbJo6qyjlLlizau8aFj0KRSJaJatSokVpt49zlK7AoWA1JXP9GnGI1YaF7Gv5WgAlpmX1wyI71233UAHtYWVlZqfEHqSirXKM2ajs2URNQTx47oqrDMmXLrsa9bvj9f8wrlN+Vy2qSdcyYsdTcIGGp+/OkG0j+POliYoBFHPm+yOoV40YMgd+NW7Cr2xkxMubVjoYjGduMlwRXn75WD1ZhJdeCVBvKtfBlgAl50JKpIFmy5VDnyPhsoiRJGWAUrhhiEUhuQhICUrTRtm1btGzVCjfuP4J5xgJI0nsm4uluSuZ2CdUadz8UJQpi5iiGU3431Vyt77miu/GVzJsNHZo3UpNH/21s6359FfJSffzhw8dB/Nx586vijFs3r6v5O+/ff1yYVSairlg8X3cjMkPS5CmQPKWDep8iz7OgIEyfOBa37t6HXbXWsM5fIWzXyi8wjxMPD2HJxXfJ4LCwI4LIQPylS5ewYMEC1fK69uAxrFJmRPyGPRC3QhOYf29lhW+IGs0S754HAQ9uIU+unNq7/xXVzAx+Vy/j/JlTePDgvlqSSk1M3b9XrZYQPUZ0tdqHlNPHi58AL4Nf4NSJY2qQXioXZfHVDatXYNXSRUiSLBmate6gC7Lk2p9OkeHBvXsYMqA3jp08CdvS9WBbrmGEBZiIamGJV7rrKsn7Z0iXPsMP5yKSYQh4+ADrVq1ArVq1jLawg2NiEUD27jl48CA2bdoMv/sBiO6QCTGzFUXsvGUQRStP/1Uh18/jzeqJWDR7lvbOf8lYxIVzZ1VgnTh2BE8CAlTrS8Yk0mbIiCLFS6FKzdqIbRNHnS/zgGZPm6wG4O/c8VfbZEiYJU+RSk2wlhXGKfLIPL4Jo7zgu8sHcUrUUgv6msX6OCUiIgWf3otsT6+glWM9NXZFhs8UxsQYYuHIz88Pu3btwrZt23Dh6jVYOGSFdZ4yiJUlP8ys46ouwd/1/lUIbg9pjgUzvD9b5udrZH8pGft6eP8+3n94D3Mzc2TNmRspUzmo8YxPSQHIyWOHcePaNTUZ1UYXcLJMUBrdUzlFnvv37qpq0vW6lnDMojVhV0UXYDG/vUZheAq5cRFxz+5At8Z1kUzXAifDxxCjMJGy902bN2Prli04f/483sdPAduyjrBKkRHR7BMhiq4FFJ7uTOiOYV3aIlPW/69pSIbvccAjLJwzAxtWrYRloSpqMnNkBZh48+gOsHspejepgzSp02jvkiGTHpl2rE6kb5GijR07dsDZ2RkTJ0zA6cvXELe1JxJ3HK5rgZWGRYKk4R5gwtzuLzXmRcYj5OVLbNu4HpvWroF5tqKIW6FppAaYEtUMb3SPtB/e87nWaJjAt5Ih9otu376N7t27o0uXLjh5/iIsStRFCs9lag6PuW18RNHdECKKua519+V+TGS4ZCK5rGQxffJ4fEiVBfbV28Dc5s+NSTHCyJAwxH6CjBvJuJdsjVK1WjXsPnEGNkWqIlmfWbCv1hZRY0TO7Pi3j+7ANu7Xt4UnwyJFOAf37sbYkV6IliYH4tVyQjT7n1iRnsjEMcTCQBbelXL5RYsWoWPHjpizagMssxRGgqZ9kLBZX1gkjNzy8zcPbiGVA8csDJ0sJ3XkwH6MHT4EUeIlQdzSjrBMnFo7SkRhwRD7AQkwCa9BgwZh4sy5CEqSBfZ1uyBR+6GIlaWgdlbkkerEd4/vqc0EybDJPmyyl1tQVCvYV2+HmFkj/3r6jK5VGPXD+/AooiWKNKxO/AF394HYtGmj2klXugtjpMkGs1h/bqml929e4eXZ/ShTurT2DhkqWU1FNqQ0t02AGBnyaO/+Oe9DgoF715A1TUrEjh3JRSUUIYKeBOLgvt2qOjFz5szau8aFIfYDbm69EBQUqH2kH6JHj/7VLTPIsMgmqLKyiz6RdQ3l2pKJ8WQcYsaMiU6dOiHGV9a3NAYMsR+QYg59/BJxGwvDJ0Ud+kj2+OI+X8bF0vLj5pjGyORD7NWrV2q+V+iuyfLDK0+jsvo7n0aJiPSbyYaYVIbduXMHq1atwoEDB9R6h0K66nLlyoWKFSuiQIECiBfv+0s7ERHRn2OSISaTS0+ePKl2Vj5y5Mi/rbAvValSBe3atUNyruBORKSXTDLErl27huHDh2Pfvn1qXKJw4cKq1SWePHmiNq+8ePGi6masUKECBgwYwEIK+i3Xr1/HsmXLtI8+J+ObiRIlUtdgihQptHeJKCxMLsRkDExuJrLqhlSGNW/eHLVr1/63tSXvXb16FRMnTlTdjNK9OHjwYJRmSTv9hv3796NNmzbaR5+TcVgpaU+XLp3a+btIkSKIFi3i9g4jMiYmV+ImZc0nTpxQYZUtW7bPAkxIaGXKlEmFm5SkvnjxAuvWrdOOEoU/eY4MCgrC0aNHMX36dNy4cUM7QhQ+7t+/rx7M69Wrp8b75eXm5mYU9zaTCzEJL+lOFLI1QdyvrEEoT8b58uWDvb296m6UC0Df5vOQYUqcODHGjx+Ps2fP/vs6fPgw6tSpo8JMCoyOHTumxm2JfpdcU5s2bUK1atUwdepU/PPPP7h586Z6rV+/Hn379oWTkxP8/f21zzA8JhdiUsQREBCgfi8B9r1um9BxMKlklPliRBFBWvzS8s+fP7/6+OHDh+qaI/od8gAuLS1XV1e14pBcZ0mTJkXq1KnVSx7SJeT27t2ragRkZw5DZHIhJoPoMg9MSOHG9yachj4NS8uMk4spokhgSeGHbK4qrK2t1TVHH8nP4ZUrV+Dj46N2TZdWRCgpxJKxa3n/9OnT2rskZArRzJkzVVDZ2dmhadOmqjW2evVq9Ro4cOC/BW1SzCZfX7knGhqTuzPLzHWpBBPyw/BpN6H8XsYl5H15GpYfELmZyAVgrEu2UOR69uwZtm7dqqZ3hL7kxjJp0iRVEZswYUK1xh0LO/5PHjRv3bqFMWPGoFu3bqo7VloW0quyc+dO9O7dWy3QbagtiYiye/duNRQiKlWqpAqLPh3/L1asGHr27KlqAKRWQKq1Q883JCYXYhJGadOmVb+XsYjLly+rJxX5QTl//ry6mYwdOxZ///03AgMDYW5urgpAeFOh8PD06VM1FiE34tDXlClT1FiFPCw1bNhQVSmyJfZ/0nNSqFAhODo6qsIruTmvWLFCbY8kixXIg4G0MmQ6DP2fjLdKYZqoVavWV+9hSZIkQcmSJdXv5eFdCowMjcmFmIxzyQ9EggQJ8OjRI9Wklh8EuWmkTJkSefPmVQPra9asUeX4ceLEYXk9RTgp+JCdwqVa9kdzEqWXQKoY586dq71j/CTIqlatiho1aqgekzlz5mDkyJHqRl22bFlVuGAqwb927Vr1/Zcu1m+Rlqr0JElXtSwA/K0FG2RpPWn9C3kYYHeiAZCxrdy5c6unNnkykW4KmQcmfcPly5eHt7e3GpuQHxRpobVv3x4ODg7aZxP9HunKlkH0gwcPqlfLli3V+zLuI9ejjId9jTxw7dq1S1WSSdfQ8uXLkSfPn9++JTLJzdjFxQVp0qTBgwcP1MOmVBg3btxYFSmYCnnQXrx4MZo0aYIuXbpgx44d/1l1SK6n0PF+CarvrQMbOt4v9zt5GRqTXTtR+oBnz56tuiWkCR36BCJPczJuJl8WualMmDBBraXIwg76HaGTnaXFJeMQoV04ch1KK0LGImSSs4zvSAWZkJuQDLYvWLBATcCXp2vpHZBrU56eZSzDGK5LmegtXYXp06fX3vk2aVnMmDFDdcMKaZl17dpVdcWGhfysS8/LqVOntHcMj3wNZBhEHsDl+y+tVHnJ9SDXUuXKldV5Evgy/irXi3TBfm06kYSdLP7g6emJv/76C6NGjULWrFm1o4bBZEMslJSXytiYdEsI6XPPkSOHerKRb658Q93d3VW3ItGv+laICekekpuI3JA6d+6sxi9CK2iFjKNJ5Z0Ufkglnty85Dr18vIK043fmMj/v7Q+5GslXwMZ8+nYsaOaZyc7T5gC+f5LQEn3X7JkyZAzZ051z5Ieo0/DXMb1JfDlayRl9rIazJcPPdI17eHhoQpk5M+Re12qVKm0o4bBTPePdtd+b5LkIpCuRHmCkZd01cg3U7pqZGyiZs2a//YZE/0qufHInB1pdchanTL+GkoG12VQXR6kJLCkkEhuRqFjPNIzEHqzKlGihOpOkwIlKTqS+T6mws/PT1Uhyo1Xxg4LFiyoFvKWVonceE1loW75/5WeIykCkq5U+TrIw9GXFdQS6vKQLteUlNvHjx9fPYyHnieFMfKgvmHDBnUtyb1Prs1PH6AMgcmH2PdkzJiRLTAKF98LMbmByPvS2pJuQ7mJSBf216rJJNDkZi3jutL9Y2g3nF8l3a2TJ09Wu07ITVtaYxLg8r4EmRQ5SHfst8YUjYmNjY26hmSx6O9tdindh9JdLdOGpBtVulAlAI8fP67CTbpVt2/frroU5cFJWmryQGVoTL47kSgyyHQNKaOXp2MJsC/HJ2RFGAkwOU9uUtJNKOFGHyc0SyWmFDNIsM+fP1+1TOXWJUMBQ4YMUV+7UqVKqa7a0Hmg9PG6mzdvnvr6fW3pPOlelOIY6caWlv7XHpz0HUOMiPSaFDJIl5jchKXKTqbHhJKxa7lRS/eahL50wzL8PydfNxlPlYcAX19fNZYmpPUlLbq6deuqHidD3cmeIUZERAaLdeNERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwGGJERGSwuAAw0W+QHx/Zj0leoT9Ksoq6vEJ30ZVV2F+9eqV+/z3yObIVRuhmmF+Sv0NWbZe/R/5sU9nJmOh7GGJEv0i2/5ANBmWzSx8fH7VdiASR7L5crlw5tc2F7A6+efNmdO/eXfusb6tatSp69+6tPudLDx48wMKFC7Fo0SIEBwerjTFlR14iU8fuRKJfIK2iAwcOwMvLC2vWrFEBFvr+tm3bMGzYMBVuX9uI8GfJn7lx40a1H5QE2Kdu3rypQlICTVppRKaGLTGiXyAbMbq4uODQoUOIHz8+ihUrpjZrlJCRELt9+zby5MmDvn37qvPlva/x8/NTASXb6rdq1QqNGzeGhYWFdvQj+btGjRqltpNPmDAhateurTYxrF+/PpYuXaqOyd8roWoK2/MTfYotsV9w//597N69W/uITNG1a9dw8uRJ2NraolGjRujatSvatWuHjh07ok2bNiqIpJUkW+s7ODioY1++mjdvjhcvXqgddfPmzYsqVar8J8CEtLCk61KkS5cObdu2VQFGRAyxMJMunQsXLmD48OHqBiQ3KDJdUlQh27o3aNBAtcJsbGzU+5aWlkifPj1ixIiB9+/f/1vs8TVLlixRrafYsWOjQ4cOqkX3pTt37mDgwIH/PjTJGFytWrXQo0cPTJs2DX///fe/XZbSinN0dMTatWvVx0SmgN2J33Hv3j2cOXNG3Wjk5nH9+nV1Y5JB9X79+v1bfUbGJUmSJCpQvvf9lR+b0B8dqSYMrSiUVtOkSZPg7e2N3Llzq+tEWmJfunr1KpydnVV3Yq9evdCwYUPtyOfkmpNW3pUrV7R3PsqUKROyZMmixsk+JeHaqVMnNG3aVHuHyLgxxL7jxo0bqupMAky6j4KCgvDs2TPY2dmp7hx56ibjkyFDBmTLlk2Vu4dVSEiIGgeTANu+fbu6RiRMqlWrpioWPyWtemlFzZ49W7XCpDAkZsyY2tHPyZ8pLbFTp06prsfo0aOrPztNmjSqa1FaczJmJj/GiRIlUsebNGmiWmtkOkaPHg17e3uULVtWVbfKdSDd1KaAIRZGMs9HxkC2bt2qWmctWrRA+fLltaNkqmQO2K1bt7BlyxYsWLBABUqqVKlQvXp11KxZU4XUly5fvoxBgwbhxIkTqjXWsmVL7cjXPXz4ECNHjlQViFK6L78PbfmFR2GH9DiEjrmRYdq7d6+6LqRbu2TJkqqoSAqNpADor7/+Muo5hQyxX3Dp0iX1hCwXC5kuebA5evQo5syZo36Vm0bOnDlRuXJl1ZX4rZbc+vXr1Q1HWvYrV65EypQptSNfF9EhJr0Njx8/1j4iQySt+3Hjxv07V1FaZdLlLAVDlSpVUmFmrBhiRL9AWmASGtKNIyFTqFAhVKhQQXVDfu+GId2OU6dOxcyZM5E6dWo1gflHT8kRHWJSQSk3QTJccm2MHz8euXLlUq0wubZkXFfCTKZlGDOGGNEvkJaLlNNL16CMQdWpU0e1xELD5Vv8/f3VROidO3eiRo0aqvDja2X1nwpriMnk6h+16sg4zZ8/XxWcpUiRAvHixTOpJclYXkf0C3bt2oWzZ8+qlpWMhUmhjyw3Vbx48c9e+/bt0z7jIykMevTokfp90qRJf7vCVQIwtHBESuyli9vDw0N9TKZDJsDLMmdyTZlSgAmGGNEvkMrV0Hlgz58/V8H0tdeXBRNSYSjFH0K6/n7UcvsRGbSX7iL5c+TPDQgIUP8eMi0SXL97LRkqM3cd7fdEFEYSYhIa0oX4vZe0zqT0PZQMvMvnSkl9wYIF1RyyH918ZO6ZTK6XQMycOTPy5cv37+fInDbpQpIiEamETJw4sfpzs2bNqo4TGTuOiRERkcFidyIRERkshhgRERkshhgRERkshhgRERkshhgRERko4H9z0GUrIpkVgQAAAABJRU5ErkJggg==[/img][br]a) What is the length of h?[br][br]b) What is the length of x?[br][br]c) What is the length of QR? (1dp)
a) 15.6[br][br]b) 15.6 [br][br]c) 11.4
Given that an angle of depression from the top of a cliff to a boat in the sea is 37 degrees, and the cliff is 150 m, how far is the boat from the base of the cliff?[br]
An observer on a cliff 9500 m above sea level sights two ships due east. The angles of depression of the ships are 50˚ and 33˚. Find, to the nearest meter, the distance between the two ship
= 9500/tan33 - 9500/tan50 [br]= 6657m
An observer standing on top of a cliff, spots a house in the adjacent valley at an angle of depression of 16°. The cliff is 47m tall. How far is the house from the base of the cliff? To the nearest meter[br]
Buildings A and B are across the street from each other, 35m apart. From a point on the roof of Building A the angle of elevation at the top of Building B is 24°, and the angle of depression of the base of Building B is 34° from building A. How tall is each building?[br]
Building A = 35tan34[br]= 23.6[br]Building B = 35tan24 + 35tan34[br]= 39.2