<?xml version="1.0" encoding="UTF-8"?>
<quiz>
 <!-- categoryid: 560 -->
 <question type="category"><category><text>Probability/The Addition Rule</text></category></question>
 
 <!-- resourceid-resourcedataid: 5710-5125 -->
 <question type="multianswerwiris">
    <name>
      <text>Question 19</text>
    </name>
    <questiontext format="html">
      <text><![CDATA[<p><span style="font-family: 'times new roman', times, serif;">The estimated percent distribution of the U.S. population for 2015 is shown in the pie chart.  Find each probability.</span></p>
<p style="text-align: center;"><span style="font-family: 'times new roman', times, serif;"> <img src="@@PLUGINFILE@@/Question19.jpg" alt="" width="336" height="262" /></span></p>
<ol>
<li><span style="font-family: 'times new roman', times, serif;">Randomly selecting someone under five years old  {#1}</span></li>
<li><span style="font-family: 'times new roman', times, serif;">Randomly selecting someone who is not 65 or older  {#2}</span></li>
<li><span style="font-family: 'times new roman', times, serif;">Randomly selecting someone who is between 18 and 34 years old  {#3}</span></li>
</ol>]]></text>
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XjQlXcLuyVUqwJxgEHPSvFdR+GmsaX+yZrvhXw9eWVx4qS9fVtAa1tBaWVhfLci5tlihaRhHbRyKmY95yu8fxbay7T4B2+leI0utG8SNb28VhHHZNdQ3E09ldRaa2npcxgXK27NtO8iWCQktLlvnG2uWm76mLrYlcqVPtfX7/X/go92g8b+ELqwsLu28V+G7i1vpTFZTRanCyXLhghSMhsOwZlXAyckDqatReKfDk/g+TxDB4g0SbQI1ZpNTjvo2tVCkhiZQdoAIIPPBFeGeGPgrJo3i671zWPENh4jvp01HMd1ps0kQe8ttMt92ZrmWQhV085BkywnZQUCgHbh+GmrJ8B7LwlN4sjutQsNZt9S067uLGWe3gFvcxzw27RyTtLLEvlhcvMX6EMNqgDjBbMcKuJafNDv166W69dT1e38U+HLu9062tfEGh3NzqEInsIor6NnuoyGYPGA2XXCOcrkYU+hrzD7QPUU/wD8MovBXjHU9en1S11bUb6yMUrJpwgWKSTUdQv5jFl3KRs9/tEeSQsK5Zycjm/tB9a/YvCWKvi7f3P/bz8M8aqlRwwLqKz/eaf+AHQ/af9oUfaP9quf+0e9J9o5xnmv2NxtufhSk27I6aO4w+7OQKn+2e9cyLraoANeF+FZ/EWk/FDxfBoun/8JDHcz3F41/q9vf6UIXkvJHFr5kyyrMFR2CvDGqhY1B4dTX8n8XZ1/a2Z1a8X7q0j/hX+e/zP7o4E4e/sDJsPhpx9+fvT78zV7W3dlaOna59N/a/f9alg1Oe1vYrm1nlt7iJg8csblWRh0II5Br5d+3IvjH4uWlxH4ybT5zayQSXmlapc27SDKyCHYAXiDlMpC20pk/d3Gu1+FU+qw/AXQYNaj1CHUIhNG327zBI6LPII32yjzERkCsiSfOiMqsSwJr5uUOVX9PyufX0a6rVPZuPR9b7O347n6dfCP4zQ+KDD4c8SyxweIANttcn5UvAO3oJPboe3pX0NX5CR38kNxHLDK8UqMGR0bBUjkEHsRX378EPi0njnw6dD1mZB4osYgWYnH2yMceYP9ocBh7g98D6LKsz9p+7qPXo+5+Ocd8ELBp43CR/d/aj/AC+a8vy9NvfqKKK94/KgooooAKKKKACiiigAooooAK4P4nf8kP1z/tj/AOjo67yuD+J3/JD9c/7Y/wDo6OgA+GX/ACRDRP8Att/6PkrvK4P4Zf8AJENE/wC23/o+Su8oAKKKKACiiigAooooAKKKKACsXX9Zt9B8MXOoTkEoMRpnBdz0FbVfOXxK8QnUvF/9mQOTaWJ2nB4aTufw6fnXqZPl7xmJUOm79P8Ag7HHj8V7Ci5dehwesSnXL25udRYzTzOXZ88qfb0x0xXAahY3Fg+4/vICflkA4+h9DXZ7zTWKujK6q6kYKsMgivts84WwmY0rW5ZpWTX5Puv6RzcM8aY7J6vuvnpt6xf5rs/z6o8882jzPWtjUtGZN09iGdOrRdSPp6/SuY8znmvxTNcmxWXVfZ1427Po/T+rn9J5DxBgs3w/tcNK/dPdeq/XZ9DG8a+Jbjwr8IfE3iW2shqNxpmmzXUdsWKrIUQthiASF4ySASBnAPSvDf8Ahd/iKCdbaODwx4mhvdafQNE1zSRJ9i1HUHjspYCoEj/ugtxeCQrI2DYyfMCSqe0ax4u0fQvFHhzR9Qe9W91y7a1sPKs5JIzIsbSEPIqlI/lRsbiN2OM4OItJ8aaBrXxD8S+FtMupJ9V0BLdtRUQsI08/zNgVyNrnMUgO0naVIOCCK8+DstY3O6vFznaNXl6W89/yPE9N+N3jfW31KKx0bwvZTPrVtptqt3dRyS6e8t89qy3MEVw0rMqqJPmWDLBkwMb6+oUkkECCVkaXaN5QYBPfA5wPxrxq7+NHhDTNX1Gx1W08SaRd2cST3Ed1pMinymS5k8wYByojs7l/XERwCcA+h6Trtjrdrd3GnvJLbQXclr55TCSvGdrlD/EocMmf7yNjI5JUX92wYO2qdTmZ0nm/SvnT7XXvnmCvmT7SPWv2Twfj/vf/AG5/7efhXjs7fUf+4n/thv8A2v3FOF3gE/lzXPfaR/epkl2A+0OeOv1719R4k57/AGblEoRdp1fdXp9p/dp6tHyvg1ws864ghOavToe/L1Xwr5vXzSZralrllpGgXuq6lcJaafaQtNczvnbEijLMcdgAST6Vg3fxD8LWOsmwudXiS6W5+zyKsTsIn/dj52VSqLmaNd7ELuYLnPFR3ht77Srqzuo0uba4haKaGT7sisCGU+xBxXkeifCfR7Pw34SGqXj3uuaXaFL26e3guVvJXl8+Vj58TkfvS5DLtYBsZ4GP5dp+za95n9uYtYuM0qMU15+q/R3+T7o9ZuviX4Us3vEu9RuIJraeOF4XsLgSu0pkEXlps3ShzFIFZAwYoQCTxW5pXibTdbW7bTJpbiO2naCSQwSIjOrFW2MygOAysCVJGQRnIrx/SfhnoOk+LptaTVNau72W7guWadoMloWuWQMyxKz/APH1ICzszEBfm456fw/4fs/D2s67fW19eXMuq3InuFkSKONWyxyqRIi7ju+ZyC7YXcxwKJ+yS91kYZY1yXtYpLXbpvbr6dD0/wC1mtfQPE+peGvGOn67pE5t9Qs5hJE+eD6qR3UjII7gmuC+1/7ZpPtfH3zWUZuLTTO+phoVIOE1dPRruj9mvAXjPTvHvwu0zxJpxCrcR4nh3ZaCUcOh+h/MYPeuxr82P2WviUfD/wAYH8IX9yRpGunEAZuIrpR8p/4GPl9zsr9J6++y7FrEUVLr19T+UuMOH5ZPmU6C+B6x9H/lt8rhRRRXcfLhRRRQAUUUUAFFFFABXB/E7/kh+uf9sf8A0dHXeVwfxO/5Ifrn/bH/ANHR0AHwy/5Ihon/AG2/9HyV3lcH8Mv+SIaJ/wBtv/R8ld5QAUUUUAFFFFABRRRQAUUUUAYfiTVl0TwTqGpMRuiiPlg93PCj8yK+PpJ5JZ3lkdnkdizMTySeSa9y+MeqmLR9M0lGwZpDLIAeyjAH5n9K+fw/vX6LwnhFDDOq95P8F/wbnymd1uasodv1Le/3o31U3+5o319WeKXN/vWJqWkw3oMsRENz/exw/wBf8f51f3++aN/viuPHYChjKLpV480X/WnZnflmaYrL8Qq+Gm4yX9WfdeTPn3xx4T8Q6z4m8IS2Ws6Zoa6Hq41GaK80p7o3REUkQVWWeMINsr84bnb0wQeY8L/DKfwb4+1nW9D8Xajcx6hZ2VqbTVrZLhUWK9urmd96eWzSSC7mCsxJV2Z283OwfT15a299amK4XP8AdYfeX6GuC1LTbnTpNzZktyfllUcfQ+hr8Z4j4TxOXJzpe/S79V6/5/kf0LwjxvgM4moV1yV/V2lpb3de32fuueVXvw6h1HQPFkGoX1pf6jr+si9nvprBWa1hUJFHHArMdkkdum1ZM8SM8u35itX/AAH4Mm8EwazajXJ9S024ui+n2ZR1jsIQzlIlDSP91WVPl2JtjTCLznsfMOetHmn3r4x1JNWP0WOFpRmppao0PMr5S+0e9fTvmH1r5C+1H1r9r8G1f65/25/7efz94+yt9Q/7if8AuM6A3WxC+enT69v8+1VPtf0rCuL35lj3dOW+p/z/ADqt9r/2jX5x4l8Q/wBpZzOMHeFL3V6r4n83p6JH7t4J8H/2Nw5TqVI2q1/fl5Jr3V8o6+TbKXxDneb4JeJ4ov7YNy+nyC3XShOblpSp8sL5Pz8ttzjjGc8Zrmhq7f8AC4PA9+sXi0wyaDcR3YbT737NGxMJj8xSmxJCVk5YBsAZ4K12X2v/AGjR9r/2q+DhWsrev4n6hXy51KnOnb4en8rv3+Rw+u6SPE/xGW8sTrWhQLoctzPqYW4iZ5Z4mghQRkrkxp5rumAyt5OcGofAV74jtPG/2HWNN1OW2l0/faXc6yqlrDv3JFtYFVY7jlTIXXaqEMIw59L06DUNW1NLLS7O71C7b7sVvGXbHrgdvevdfDHwN1i/aO48T6hHotseTbQESzkehP3V+uW+lY4jM6dGFqjsvxPmc8zHKMmmq+LxChK97dZekVd9N7b6tnki3LM6qoLMTgADJJr13wp8HvGviUxz3Fqvh/Tm5NxqAKuR/sx/eP44B9a+ivDHg/wh4QRG0fS4BeAYN7P+9nPr8x+7n0XA9q7b+0xj71fN4jiFbUl82fkPEPjbVnenllLlX809X8orRfNv0Oc8GfCHwd4SvbXUZRPrutQOskd1d4CROOQyRjgEEZBO4g9DX2la+ILQfDdtfuvtDW1vatNcC2tpLiT5ASwSONWd24OFVSxOAAScV8n/ANpj+9Xsvw21a/1Dwjr+k6ZeWdpqsaF7Ge7tmnhidlIVnjV0LqGGSodSRxuHWvf4Kzmcsc6M5X51+K1/K5+SVc8xuY4l1MXVc5Pu9vRbJeSNKX44fDyD4YfDjxdNqV/FpXjnULGx8Oq2ny+fNLeSJHD5kW3dEu+RFZnAVCygkFgD1fiLx34f8LeOPB3h3V31JNS8T372OleRp00sJlSF5iJZlUxxZWNsb2BYg7QcHHztF+y1fXHwj+Hmi6t8U9Vj1/wkNLt7bUdF0eO2tZ7Wx1W11HYbad7ho5ZGtIlaRJQCY4mZHEYQ+neK/hTrOo6p8P38JeL4tFsvDvihteuo/EVvfa9PeSGCWARRzS3yNBGFnkO351B24VQCG/WDY6TSPijoOrfGTVPAr6b4n0fW7HTpNRkfU9LeC3e2SYQmVZT8pVmJ25xuCuRkK2Oh1Hxt4M0jTEvdW8XeGNMs3SB0nu9UhijZZ9/kMGZgCJPLfYf4tjYzg1meHPBX9jfFXx74wv8AUv7Y1bxJcWyRsbfyxY2FtDsgs1+ZtyrLJdTljjL3UnAGBXyho37Jd/dfDwQanr40y/s/EmpRabZXn2ma3Tw8IZNN0+wY2V5bSEJZpG4/e4zPOrId52gH2FJ428GQ67q+ly+LvDEWp6VGkuqWj6pCJrJHICNMhbMYYsuCwAORjrUuj+L/AAl4h1F7PQPFHh3XLtLSG8aDT9SiuHWCZQ8MxVGJ8t1IZW6MCCCRXzHrH7LeoeIPiRqOp6v8QYbzQH0iXStO0eTR55EtbaS70m5MJD3jQsg/svZkQo7ibMjyFMt7R4b+HWpeHv2j/GHjSLxBax6FrkK7/D9nZTRxm4CwoLqRpLiRPNEcIj/cRwhwQZA7KpAB6tRRRQAVwfxO/wCSH65/2x/9HR13lcH8Tv8Akh+uf9sf/R0dAB8Mv+SIaJ/22/8AR8ld5XB/DL/kiGif9tv/AEfJXeUAFFFFABRRRQAUUUUAFFFB6E0AfKvxXv8A7V8V5YQ2UtoEjx7nLH+YrzPf7muh8c3X2j4ta7Jn/l5Kj/gIA/pXKB6/YMpp8mCpLyX46nweOm5Yib82Wt+aXfVTf70b69A5C1vpd+etVN9G+gC3vprlHiZHUOjDBVhkEVW3/SjfSaTVmNNpprc5TVNBaMNcWAaSPq0PVh9PX6dfrXK+Z616rvrA1XRYb8NNAVgu/wC9/C/1/wAa/M+JOBY1L18CrPrHo/Tt6bdrH7Pwb4oTo8uGzJ3j0n1X+LuvPfvc4jzB618Ym6VI2kbkIMkevt+eBX2NcRTWl00FxG0ci9Qf5j1FfBd9ehUSAHLH5m/oP5n8RXj8MZ7LI8ozKq/dqe5GK68z5/yV38j7DifhWHFPEOT4ePvUf3k5tarkj7N7/wB52j8zXa9ZnLM2WJyT60n2s+tbnh/4d+KddKSva/2TZN1nvQUJH+yn3j7cAH1r3Pw78MfCujeXNfI+vXi8lrpQIgfaPOMezbq/BsbnmFw91KV32Wp+x8R+JnD+TJwdX2k19mFn97+FfffyPFNA8N+I/E1wF0fTLi5i3Ya4YbIV9cueMj0HPtXvfhv4LafbmO48U6k1/IME2lmTHF9C5+Zh9NteiJfJFCkUSrHGgwqIAAo9ABT/AO0z/eNfL4vietU0p+6vxPwPiPxkznMLwwtqEP7usv8AwLp/26k/M67SoNJ0PTRaaPYWenW46pAgXcfVj1Y+55rU/tT/AGh+deejUWJwCxPtUy3N0/3YbhvohNeZT+sYh3jFyfkmz8nqTq15uc25N7t3bZ3n9qH+9+tJ/an+1/49XFqdQY8Wt1+MZH86nWDVGHFu4+rqP616VHIM4qq9PC1H6Qk/0HHDVXtF/cdb/ah/vfrXq/wc1vy/jFHas/y3Vs6Yz1Iww/ka8BWy1I9RGn1cf0rv/hpDd2Pxx8O3Ms9vsFyVKqxydysvp719Tw/wpxBh8fRryws4xTV21ay6vXyOmhhK8ZqXKz79r5g/aO8Yal4Fk8KeJIfFtnp+kWNpf3F54Xg8TR6Xq3iGRGtWiSwjaCU3kyjzYxbAx+Y9zEN4JFfT45GaQqCQSASDkZHQ1+3HrHyh+0V8S08PaH4bvvCHxE06w1qy8Qw293pdh4itFu7kLeWi3MUdi8bNfTrG7R/ZlkiOZx1cx44vTfiZ478IftN2nhjxz4ivfEXh258ZNa217pMkRS5uZntrVLLdIsR8uE3kc8sEQlZSpCyOILhB9xlQSCQCQcgkdKRURRhVVRknAGOTyT+poAdRRRQAUUUUAFcH8Tv+SH65/wBsf/R0dd5XB/E7/kh+uf8AbH/0dHQAfDL/AJIhon/bb/0fJXeVwfwy/wCSIaJ/22/9HyV3lABRRRQAUUUUAFFFFABSN/q2+lLSHlT9KAPhXxW5/wCFla56/bZP5msDf71sfE03mneP/FjafaLf38ZeS1tWlEQnk2blQueFDNgbu2a/P5tL8cp4G8Xt4ns/GiazZ+Lm1OztL3Sr3U4NZkk0W2EkEYsJ8wQfaWlKHeY4z8uGZHA/XMLieTCUWle8V+R8LWo81eom7av8z7o3igua+Y/irdfES90jwu1xokWm6ILuWW8ttOiv9aadhaSGGK5gtFhcJ5mR8ryR7xGT/CKXQJPiTdftgeGNY8ReFvEGkaHL4burUQw6ik+nWQCWUgMuHyZ2l89NzLkqECjCyNXU8V7/ACqL3X4mKo+7e59Ob6TfXyfrHj34tHWvGek6VbSSr4a1iLT76+tbEu80d3P9ojliVIZm3wWTWyviFxuuHcoQnEF546+MNv4g8NWcGn65fXR0aQ6pLD4fnFlNJ/Z17NHNHvs1ZZPPitkZZJYzufYIDuVhLx0F0f8AWg1hpd0fW+/Pel34rwXw7q/jyz+MnhjR9dvte13T7vQllvJk0UW0VtdESyuZ2+zhNn+rijVJ96kAPG+TKPbt/wBa6adRTTaMZx5WW9/oaXf71U3+9JvrQgW60631WNbaaPcxPyOPvJ7g15pbfBHw94SC6hp1lNfkgMbyQh5k475HyjHHy4Few2S+XF5rAh2HHHQVvWt0fsm3dkqSDn8/61+MYfOcq4m4jxGAnTjOnCOj/mlF2b8171lvom+p+j5/QzbhjhjD4vndqk7Tg27csldLy+G76Xaum0eFrp+lr1R2+sh/pU62ulp0t4z/ALzk/wAzXpOs+GrHUw81vixvDzvQfIx91/qP1ryfVbPU9Fudl9AVQnCSryj/AEP9DzX2FPgrI6DvHBU158kfzseXkHEOVZmlGmlGf8rtf5d/l80jVC6eOlraH6xg077fYRSvGGs4pI497r8oKrz8x9BwefY1yP8AaJ9RXzv430LW9T8e/E46P4Fnmh17wlBp51Hz7SNL2dHmLZHniRmWORVUSBVJTaWC/NXcsswuGV6VCK9Ipfkj6r2UY7I+uYdcspdLF7Be2stkULieOVTGVHU7gcY96Rdesn0+K7S+tHtZSoinEqlHLEBcNnBySAMdSa+V/COn+MfD3wW1q3u/D9lrkRub+5Hh+8tLaO81dpXaSMyOk/2SAsxwVVSuBuwpJQcXf+BfHF18JfCdnpmhWETafr41m50jULqK1230mpx3TzRrA0sYhjRp1RN+4KxJDOFrd1JqN+ToVr2Pub+0f9uj+0P9sV8veM9Q8cP8dtH0bwzqskFhq2mPdzM8hCWL2JYrj/ZnlubVHXukL+pz5xeWXxrj+B11aWX/AAlV54knLyQPJfxxSWNwtphWBGokSxPPgkPJsU5xAykAVOq4tpRbsDb7H3R/aP8Atiup8EXxk+Lvh1FcZN9H/OviDVbH4hR2V5qVrN4n1LVpfFMk8enrrAjtWsl8wQxkrcRmGP595Kh2JVQ8cihVH2H8JHbUP2iPDFv1H2hnP/AUY/zArLFSf1eo2rWT/Jin8LP0sX/Vr9KWkHCge1LX5meSFFFFABRRRQAUUUUAFcH8Tv8Akh+uf9sf/R0dd5XB/E7/AJIfrn/bH/0dHQAfDL/kiGif9tv/AEfJXeVwfwy/5Ihon/bb/wBHyV3lABRRRQAUUUUAFFFFABRRRQB8a/GOyNl8YppguFuYFfPqRkH+leU+YfU19KfHzSS2kaXrKLnyXMch9m/+uBXy+Hr9V4axCq4CHeOn9fKx8Vm9LkxMvPU5LXfHB8PfErw1ol9od8dN1q6a0t9WS4hMaTrbT3JDR7vM2CO3fL44JXjGWFLwF8S9N+Ifge68Q6Fbw3FiqLJaxQalbz3Eium9FkRHIgkIx+7kYEbhnByAy/8AAsWo/Gi38aT+JPEXmQ2H2JNJ22r2SxMSZQoeBpEMh272SRSwjQZwoFZXhv4X2vhW0KaV4t8WCcafbaatzKbRpFs7aG4jtrf/AI98FYmuXlDkGRnVd7smUPqL2/tPLXt5WOP93y+ZiL8a/D+jareQav4ZufDd5/bslnrMjTW/lJIkdhum81WxNiK8gLY+ZUgnz/qcH2PQtXbW/CdlqrWVxpwulMiW9xjzUTJ27wPuvtwSnVSSp5Fed6J8MdP0f4eab4Wn8Q+JNe0e11AXrpqBthJdOCXxM8MMZkzMfPZmy7yDLMwJU7ngXwXpfgDwHH4e0i4vrm0STf5l15YcnaqDiNEQcIvRRk5Y5JJJRVZS9/b+vvCp7O2m532/mjdVPf8ASjfXUYFzf9KsW6+bPls+WvJ9/aswMSwA5JPFakZWOIIDn1PrX4/4vcbrJsu+qUJfvqyt5xjs5er2XzfQ/U/C3g95tjvrVaP7mk//AAKXRei3fyXU1fNqWGcqzDIAPP8Aj/SsnzPcimmXawbn0r+fPC7NvqnE+Fbek3yv/t5WX4tH674xZP8AXeEMYktYJTX/AG41J/8AkqZv/afeopmhubV4biKOeFxh0dQwI9xWN9p+tL9p9zX9wcp/nhGu4tNPU4bX/Agbfc6DIEfqbSVuD/usen0P5ivJbuW7sb57W9gltrhPvJIMH/8AV719JfaaytX0zTNcsPs+pWyzKB8jjh091YcispUOx+lcPeJWIwtqWNXtId/tL/P56+Z8w+IfElxovgLW9YtrCfVrmxsJrmKyhJ8y5ZELCNcAnLEYGATz0PSuW8JePr7xX4d8Sm1XR5NT0rUDZRzwTSNaXDG3hnVwSoYLicKRzypx2r0/xZ8PdUsrG6OnPdappsiMr+RI0dzEpBBwUIOR2ZCCDzgYzXi9jpGlaZB5dn/aURMskssjalO0k0kihGeVmctIwVVALklQqhcYGOWdKfOrbH7VlmaYTMaSq4aopR/Feq3XzMZfjH4gsbG31LWPDltJoTX11AdQsHkaOVYmMSspZQql5VYLvYBwVKk5OPXNA8RjWPB1hqXn6dcSTRZlaxn82FZASrord9rBlyQDkHIHSvOH0Hw7J4b0vRpNPR9J060a1s7MuxijjMRhxjPJ8ssoY8gM3PJrT0qOy0XRE0/TlmitVkkk/eTvK7NI7SOzO5LMSzMSST1qKNCrGXvO6/U9GMJdT0v+0D/k19IfswWTat+0HLeFd0VhYs2fRmIA/QNXxr/aJ/vn86/Rv9jrw69v8LtX8UTowfUbrZCx7xx/KP8Ax7fXm8Q1VSwMu70/r5GOKfLTZ9nUUUV+ZnjhRRRQAUUUUAFFFFABXB/E7/kh+uf9sf8A0dHXeVwfxO/5If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