Life insurance companies must carefully monitor death rates. Before using a life insurance policy for a 19 year old, the company needs to know the death rate for that group. Find the death rate for per 10,000 people during their 19th year. What is the death rate for the 10,000 people for their 19th year?
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Expert's answer
2011-12-16T13:11:45-0500
According to statistics, during 19 year,death rate= 4,3 %. So according to formula& <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAARQAAAA5CAIAAAB4V0NyAAAFH0lEQVR4nO2c25mDIBCFqcuCrMdqbMZi3IcEmcsZgxM3Jp/nf8riiFzmwICyZSWEpChXF4CQX4XiISQJxUNIEoqHkCQUDyFJKB5CklA8hCSheAhJQvEQkoTiISQJxUNIEoqHkCQUDyFJKB5CklA8hCSheEgX81hKKaWMs72yTEMpZZiWRK7v3Hs9FA95zTINZZzXdZkGL551XecxL4B37r0Yiue+9LvtK0uKh1xDDYg2H3okjPPzwjAtPmh6xDviNhkAzWOcW81ie6oNm1zOwlR7ubBsl1qiNHZ1hPf+GhTPtWzj7jINzYmqw/ufD9dvv9Z5LCAHNZzDLMwTRXl8znB2EJdbTsKw/fR1hPf+HhTPtyAdtK4xgp8iTXhfKB6cG3RbnDMSj7Ks19V8AnYXnnbw3h+E4rkY6W9p8Wypp4tnm+m6xQN2FGwdKR5yAjDMeSmeIOzRYd1L8fQHY6GlC/BkWDiPYSiHg8OfY0c8siHe4Zej2n9HLMaHoTTXegY9dczWP1c1mLc+2jIbR7toUlnovYR4w8DsLRhnaIbocUWJ1NYR3/trUDyEJPkX8Wi5nCweapF8CRQPIUmMeGTEat8JoP1H8apNLDOLSnx4+9yiXCDIx0L2mVtbcb7OPCibfAWIyk3I+0jxLNNQ5LZMdTiZLgf+ZRrUaz21WaRnHr1I7fm48Ejmu6/9CPknhHis61U3B+nAQ+1Oaxi2wdtfuH2YeV/ZWm0J6SP0IelO2oFtSFbFY7B7nTr1pXj81IPE05N5VDaGbeT/Scw80h6/cTtBPJ2ZM1Aj13F4zaPN1Ueyej4An0it63pEPL2Zc04hl7Cz22a/g/IRkPz8fBYLfP3uOhm29WUelo2Q/4bftn2CT542Pvqssz4k+X6Clsl3DsXzIT758fChZ70jHn2v/+vrYoGgZZ7JR5uC4vkQ3yOes0oyjyaqHwb19fY3nnbbF8/zZ7d+bices0Jy6ya9C+9OLwPj56HnWWyxrGLgDb/qr+HC9u0FWGC2E5jOUkYb6ty19QVbDFV3ccrUP3evEYCTiUVycL5CV2+ct/IM0+K7wJcfNbX/DsX3tHzdbt/eu3uX4L+ceG4mHnj6JThVE5xeBsbbdmBtd3C4Go55wuk3y/AgtLMMT7+JYzO2GPEbiZ3n+kaAA7QWjxoLjK1pz3HuPb/tmrplvqhNpbg6snvx5Ng9+dxMPLpn/Igrx9f4RJo1Dg5QqudF4rEDtMoLa6+avBQPfJAVz/5zcSNYT12dgXlNHZzHXuuRuaALvL1ravlOJSoLakZbWFEdWDnE3cQju2lnaDTJgQsBS/+Ud8XjD0L3i8cXo188bWABNYeDM27H3dTqpztdoMsf51ZcaL3bjDvi6Z567iaeejbYJPrDw3t+Y41tj6IYJAzb7BIbhxPIUiSqT2fF5hHSlilJLTx+bnrmETWEw/gyDWUcNy9FXYDKD5oaLLPWnWaUYZuP68LKIe4mHh0fSIcy05FYI9d73CK8rQXMcrVZPA8eT6M1MXZy3ASTY2C5pYKD0MO0uGLo8rcNA7F0U0+IG8EMzihIk3sRUU/ANgOV1s2oxwnfLFEzzqoX2nVzFJxrHozaSekeYf6N/l3js/aXT+PIli6mf1frs3C3LcAuDS7tPbAB/LblB4ERcDfXj1yYI5K+mXh02PZVvviDJN9/PoaCL5TO0frcTTyEnAbFQ0gSioeQJBQPIUkoHkKSUDyEJKF4CElC8RCShOIhJAnFQ0iSP+ZpB9h/ls2fAAAAAElFTkSuQmCC" alt=""> <img style="width: 551px; height: 25px;" src="data:image/png;base64,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" alt="">
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