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	<title>New England Board of Higher Education &#187; College Cost Reduction and Access Act</title>
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		<title>Heap of Debt: Will Student Loan Interest Rates Go Up?</title>
		<link>http://www.nebhe.org/newslink/a-heap-of-debt-will-student-loan-interest-rates-go-up/?utm_source=rss&#038;utm_medium=rss&#038;utm_campaign=a-heap-of-debt-will-student-loan-interest-rates-go-up</link>
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		<pubDate>Tue, 24 Apr 2012 18:09:53 +0000</pubDate>
		<dc:creator>John O. Harney</dc:creator>
				<category><![CDATA[Economy]]></category>
		<category><![CDATA[Financing]]></category>
		<category><![CDATA[News]]></category>
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		<category><![CDATA[Student Aid]]></category>
		<category><![CDATA[Students]]></category>
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		<category><![CDATA[College Cost Reduction and Access Act]]></category>
		<category><![CDATA[New England members of Congress]]></category>
		<category><![CDATA[student loans]]></category>

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		<description><![CDATA[<p>Americans now owe more on student loans than on credit cards, auto  loans and mortgages, according to the Federal Reserve Bank of New York  and the U.S. Department of Education. For the first time, student loans  taken out in 2011 exceeded $100 billion with total student loans  surpassing $1 trillion. Mounting ...]]></description>
				<content:encoded><![CDATA[<p>Americans now owe more on student loans than on credit cards, auto  loans and mortgages, according to the Federal Reserve Bank of New York  and the U.S. Department of Education. For the first time, student loans  taken out in 2011 exceeded $100 billion with total student loans  surpassing $1 trillion. Mounting student debt has forced many students  to drop out, resulting in the low college-completion rates.</p>
<p>In New England, where college prices and student debt rank both among  the highest in the nation, members of the region’s congressional  delegation are leading the charge to prevent further increases in  borrowing costs. Bills filed by U.S. Rep. Joseph Courtney (D-Conn.) and  U.S. Sen. Jack Reed (D-R.I.), would prevent the doubling of the interest  rate on federally subsidized Stafford loans. Currently, the rate on a  Stafford loan is 3.4% which would double to 6.8% on July 1<sup> </sup>unless  Congress takes action to lock in the current rate. Any increase in the  rate would increase college costs for millions of students across the  country.</p>
<p>In 2007, the rate for subsidized Stafford loans was fixed at 6.8%. In  the same year, Congress passed the College Cost Reduction and Access  Act, which gradually lowered the rate (over five years) from 6.8% to  3.4%. The rate will expire in 2012, reverting to the 6.8% rate if  Congress does not take action.</p>
<p>Rep. Courtney is the chief sponsor of <a href="http://thomas.loc.gov/cgi-bin/query/z?c112:H.R.3826:" target="_blank">H.R. 3826</a>,  to amend the Higher Education Act of 1965 to extend the reduced  interest rate for Federal Direct Stafford Loans. Other New England  cosponsors include Rep. Michael Capuano (D-Mass.), Rep. David Cicilline  (D-R.I.), Rep. Rosa DeLauro (D-Conn.), Rep. William Keating (D-Mass.),  Rep. James Langevin (D-R.I.), Rep. John Larson (D-Conn.), Rep. James  McGovern (D-Mass.), Rep. Michael Michaud (D-Maine), Rep. Christopher  Murphy (D-Conn.), Rep. John Olver (D-Mass.), Rep. Chellie Pingree  (D-Maine), Rep. John Tierney (D-Mass.), and Rep. Peter Welch (D-Vt).</p>
<p>A companion bill filed by Reed <a href="http://thomas.loc.gov/cgi-bin/query/z?c112:S.2051.IS:" target="_blank">S. 2051</a><strong> </strong>is cosponsored by Sen. Sheldon Whitehouse (D-R.I.), Sen. Patrick Leahy (D-Vt.) and Sen. Bernie Sanders (I-Vt.).</p>
<p>Stafford low-interest loans were named for the late U.S. Sen. Robert  Stafford of Vermont and are awarded to low- and middle-income students  with demonstrated financial need. Subsidized Stafford loans are  federally guaranteed and based on financial need. The federal government  pays the interest on a subsidized loan while the student is still in  school. Unsubsidized Stafford loans are federally guaranteed but not  based on financial need and interest accrues while the student is in  school.</p>
<p>According to <a href="http://projectonstudentdebt.org/http://" target="_blank">The Project on Student Debt</a>,  college seniors in 2010 graduated with an average debt of $25,250. Four  New England states rank in the top 10 states with high levels of  student debt.</p>
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2T3HBfuKj834PACeB2G/cFpSrEutu74icHhBfCOHOkcpCDd0ehwL6jTcvDoiB8AaLetdccjiV/Ts+Try74KQLuHTo2n3VcBwKnh4++8/q6bBvCf01Xv7ZubB91IWX35ub7rfBcnUb6Hk/2F1/tX9pqEY3PfKy+bg8shKLftLZ1yc6ZveIiM6b5z+KjDCwC0u/+5541OABAr6reuAAg3bdTUe6cdfhr8IwZ1a26vW9pnNOPaMTO3Hbr/GurdzVsl/QbfNpF84REOil6vL7JR+tUq5odckdlt7xx82+GnASj34C+eb78IQIrrdm5NPd0JgB7RPbIj2Lubt1Kav4T7XdIXGdL+kfa6et5QChBVrjosbgrA6zh6+B0nlaRzLgqnWQi2Zo63D74znsGpLTbx03yjp65xJ9kHfMH59ADch1H+aZncSd7cJRyhz7k3tvyrX5hk97/Bn8St9Ihdb8O3vEGmPmSyR63oCL8ZIGbCXsaH41shIy6ViclMVsjEbRKbqtCjdswKmeCBONvFrm1IvEKGZ2FP0uUNsdgLGL8gKn6afvwKGbFMJoYMVsjEpin+oHynHHclOYsEUuV77ImTCpMn4YTtBOlMltGJdhVefMLwdQPEXLf4wpkMz5KbVGeU6iolyIgU1yFlmeHr/wgv/eLJl/gVd9F7CH2eqlrx/zCuPIfmzydKYcpGg6dOhZechRPA23okXiMUahm4LXZk5+zU4mR7COUF73q/4JRvxDCZr5AJE+Q9/uyrwaWlnOGWvC0tJ/8QGtUAYMPV0f5Bbbi/K7xOBiKPoeEbHyDFj25alehGZ2b9nBGiB6u/F1OeqAsdz9U+8TTfA4SgpGnQ+poiWIBEMnXngF5BZtRfmld15HRvi0Ia2sNx+wf/+OiXUv8uySGiUkXK1N1nP3ij/EsQN/jxpfL2U1GHPvvunnTfbsMOTWkVwWtFytSHjvfsi5s4KSjVDoYPAaSsoXvgkILMqOdnecWR31tbFKGO94Zu+5k3Hk01cge56VwSrFdqQstquSuyUue7oGRfT1t4gwfL/i4PBHmlzSfPnuAUfJFM3XbUatFmPBTKu6t2k33IGBmSWFqitfBdt3QGPpPgTn1KcUY5qB0zsbRkX0ekZIJUoTXZPzxUwZZ8Qcm+HqM6eDfP5gvvHn6tDxfaBx/amCeIPR3+arW0ZF9Hd+hqhH8YTVTa0nvW1K4OP1GQMvWhE5EUpiQo2ddzTBtKHogVWtPZD41VUSeScpJmgl3nVRz60H48Km36/tPs1OJ05FUZPzzbHVUe9NbTv6lZmLM65hvBRleCINi/ucH2LkBPGB7/zt4hSqoynTSxC3j8g5qNyo5JilSYptIaRkIIoflAXzI8/sjeodtidW9sfEULAzd03t3/Ixvt//BPH1AAsGTZ178mYD9xXhy7TmV9R48QQrMrOOlPXG88UImN1cK3SJ5N474Q7zJhfwVCaOG6alY+WDso1b7Xm9XSczSbuKHzLo+mALTf0ffb47/+efj/FCJl6l8++9SPFCWzsrwVIYTQYrGooilCCCE0KxbPuClCCCE0FzCaIoQQQtnCaIoQQghlC6MpQgghlC2MpgghhFC2MJoihBBC2cJoihBCCGULoylCCCGULYymCCGEULYwmiKEEELZwmiKEEIIZQujKUIIIZQtjKYIIYRQtjCaIoQQQtnCaIoQQghlC6MpQgghlC2MpgghhFC2MJoihBBC2cJoihBCCGULoylCCCGULYymCCGEULYwmiKEEELZwmiKEEIIZQujKUIIIZQtjKYIIYRQtjCaIoQQQtnCaIoQQghlC6MpQgghlC2MpgghhFC2MJoihBBC2VoS8zdBEPOSDoQQQujOhc+mCCGEULYwmiKEEELZiu3pZRhmXtKBEFrIwmNA2EQgFMYdG8VnU4QQQihbGE0RQgihbGE0RQghhLKF0RQhhBDKFkZThBBCKFsYTRFCCKFsYTRFCCGEsoXRFCGEEMoWRlOEEEIoWxhNEUIIoWxhNEUoMa9ZKSQIQlikG6HnOy2z4KpZuYIgCKJI57gbT2+maL+tUUIQhHCrYYKa78Swbto0DxAEIXzEMJEkp+atuN5lBWmGp5MsmtJum1GnlBCs/DLNP5od3mzTiRYQ2mveIWSzdwE1HDkRqg8cwjLNYYPF4b8jqjsna6JOYCGnnyfNwjLNYaPNvWCTzO9z15/+NAkA1Fmj6c8LIu30lT+9NwkA1FC3afR27vZ7x1WTBV0vEkZT2t1TW169p7VvMviB90LH/tqdR4Kxmh7RFQkJghAqzekHWNqhKyIIglihNF/NKtUoJ+iPzZ1ngiF04TQcOUF/6hz7LOYz6kLHc3t3bLrvcd1ILm8KZ6dUf37F6Yq9u6EudDy34+EfHE32dDKfeNJMXeh4bk9l8eNJn6jmF09Tds+qhx4SAwD5sKb27wXzmbgQwcqHHhUDACnfVbt+KcAMW+BYc1hNcpPghV0vEkXT26PdesskBaRcO+xhGIYJuKx6tSz8X874J8enMn2Uof2XnVMzTyrKMXq01zjkBbJSvfs7AJTTcmp0votj7km19gATLMAtCjEAUEOtj+7M3YP4bJfqDVr7LYZhmIDTpJICADXU1mxZ4DejwTQHXO82yESwwNPM05QJ8ioMboZhpk81riHnJ1WxllcYLzEMM/1+4xo2vM+kBU5s1qtJrhO8IOtFgmhKjw1YxgEACrdsKxEBAAgkFY3G85daSgS017xDmF/bRwEAUH21+QRBCHeYvTSwncOHNWXCyCO4IdjNc9WsvD+/1kIBAFzvqy3k3qTQbpsh8qMipc68EB7b73a3RwcGnQBk1U7d7u1SAHAODgQ7kcLdKRt1jnC30m2HbiMRndcJcy04frNRZ/ujQVkUyWvabTP+SlOWH18+2OP6HWadsiimIyc8epFVORFIKrQnPrQ2iCH2QTy93XocPY3BjSTK1jRKdY4J1qh+ppICAHw25vyUDic94fUMZWKRbmQifIJCifKAzZ2oUaPc5h9JcvecLZBs16ofIyNpDifpZduIQSkRcg4Uk/X5ZRoDJ51sh+QKpfn/8Tu6QudbpGwdjO5D9jrMOqWEp/UB4C2TPR/HN2VRuOU/nRQKi3TvT9gMiVMY3FWofnGuczB58Z+wg6DckbxkLXAIb3FNK88SVZPoeiKUKHV8A3+0jyeD0knwTC2oesEwDPc/LGSCpkyKAgAAEMka3nUFGI6Ax6SKvWEjVSZPgPGYFDx3cuvU1hucHXJ+pDB5GCbg6laJ4/Yn1zujDopyLTCslZIABQrTVCjjSKl2OHiHatdKIeqT0Pbp5VpwhwVi8VeD30m19gBPGQAgxeoBH3sEp17O+yQg1doDGZaTUGojN90JPk/vROKlKNVZu2XXbgCAyD04T6Ykv56heloojjk/zkUL7YG9wsHrT4pV3a64qxr+eSZpDrcVbJrjk8R+Pu0y7RLHX2OyUu+c5qSTFMtKozeLFJ7wM0qqrOSWyZ8PdMc1ZVEKFKYphmGYtFNYKC6M3qFIrh/jKaGxNS7SqIbLTyi72TRwcyrTFpibzmhpVxP+yxt7+jwHFqsHfElCRsYWdL1IFE1jmjapQvum1cXJj1C2RbUdHpPiqzK13soeMryH0Dbhaxouo5x0i3eZXNMME/ANt8jImG1Q7gWLYLBMR5UehuGrTqHGKKpuJ8q1SK0WybRng+0dM2VSSGVqfbAgBcb0chGnXgXrCSlrGfYFQt/G1ZA0y0miZiK8n5gTT30iUoV+2BfZIHmpzl5cq+Eb1ivYRoPbhCW5npwmLHh2N6zqddEtESffPWe1MlHk+seJbyJSpplzp8J+wklSeAiJ4TQmwUPHX+Rw+0iKFXq7L8D4gqmNO9lwefMMa+VR+cJfJvmbsuhIlmEK2TbXN6AW85ZAJvbKB7iXLrY6JKyhiVrgUHFVmZwBJuBjnzK5t8Vc6VaT8OVld8uEr3/aGZQgwRlb0PUiYTRlmIDPrldEhe/QpUzz0sRmFV+7E9VGR/0qR/f4iFcodMWGBPaRi4krtaENom6BE+daWjUn+hDBPYSrfehbtvBkWk7SbCbSPRFuY5SooZmlaBqDUwcT/iQmdMXfxYeTGm41fqzdvQ4AQNxg5WsymMyiaYxw9OK9VjzpTBhLIsmL2VVcsGHSLpOpo2kmKYwkIGaDGNH7DBfXyFGCO4wNV2lF04RdSnGpyOymk7OTlKcfl9c5jqYLsV4kWSEjyCtp7HVP2U16LRv8wWmprWl1JJufHbWoZsnmVmeKYWf6inOMgvCYU5q/QtkKjosXVFWXsaPiovLtVSQAfNR17IwXAGDp+m1VUgCAa+OXfQDXTvefowDIqu3lIkHauUYWrhXnRR3XbTO+HBrZ+sqm1ouRrwT3SYvvBaCmztndNAB9ZfjcvwMAWSxdKZitcjKj3S5bvXYFAADlcl75PMsEZIaUqbt7OmrWRGaZJrmeGXH+U2vnRwCkuKJiU14OJ7GSYkXzUevIUMuWqGIAK9auXhb6d2iWJrlKuvKe2B3EXOQv5S37Kps8Qd5qaSFAcLQsNDeVLS2x+xhzXomM0MWVydQySWG6wum/Nn7ZR4+esjgpkNaqnygAGLcMjNHe8/2D1zk1dF6FLi9naDllYYvOoFlN3oKpFynf3iAqqWls6f1foWGDccvAWKJLQ08YHi+u5CyqycYMCj1KE+21HG53UlFRJDxHYPDkaS8NAIL1W1VSEuD6YP95b7p1O2mu0ZcMj5dW7jnQN8kbru5XHWiSk0AN7ZUuIYglxXuHvADr6uofm/kRedIQWhJQKF2drHosnOLHPrs4TSopUBc6dj3VbLsZ/CbF9cxE8B6cmux4KbL/mQvf9U+7e1/TVEgWxCKTBYZTv4YmLjunAMjiiob/toUEymk55XCx93nc2445lG41SWOD2bIQ60Wa70IiJeUV61PMFb89auoeojgjIlHdF8nF95JNf9JSipVwdgQfNPlR5/pPXwMAEBRvU60FAGqw/513+gcpAHJLdfkKzqaZ5VpwQU6k3y+m0+bmHw+/NURFZpqQMrXe+vsjFctnfMT4JPj/aH7HSQGQUtXW9ZGfZbRb3+XxawAJnlRmiWBNTcfrajEJ8FHHXmNwhnOK65mRv9n2y18F9685YJuXGfW8D3kJL3J4YdK9xdL7wjkV/Rga2gffA2tEnnhtYXrNVGYpTCVcv8ZsR/7lHAUFVdXyNezz3JS9+59OOgFAWrWNXV06pxJVE75O2k9aSvivLX8G5dgCqxcJoqnXrPwa5wUTtHuwtWOQAgDxow+tFACnCHq9vthD3PP1ZUsBKPcfz4x/wf08/Oz/hdf7V/ZH4Ru0vldeNgcnKFNu21s65WZ8w8NsCT5oxk1MCA5sXB/sPx/V2Uv1PfdcX7ibF7LOtSVfX/ZVANo9dGr8FidVZ451fQRw73r1v7jZgHbe2Bh6rMlBOaHdNkPD9uojkwAgrtfvKxFksFvK2Vq3wzDiB9o/crxj8DpErgZPqZ4VefKnnlwLAODsPBi9ro7/ema8/8oDxnoxAEz+c1vPx3MYTsNjCuPvHHzb4acBKPfgL55vvwhAiut2bhVxmmJn+44dBoefBr9V+8pJCkJ3eKHIBE7LwaMjfgCg3YPP7W93Uml0b4TwNGWZp3AGJ+40dfz+OnsiwQJJWTs6/y0+mEVJ1gJnga+aRAJ/X+uz5uA7EthBvaKY9WCRDPqfRzrORDJo9hK8oOpF/FAqp2GNwZmPHhPwSZXJEwiN5caJnynK/khh8nBmx0XjDvijHOKdUsGKmXoQk19RM0dS5BrP5J0kfRVR0y6iCpxMfchk96VzxNizTNwvIlbp7ZHpJumdiFgmi1mawVlywFOqs8ezEiAyj4Odyp/iemY020JrD3BnP/IsqAjvPbM0R0lU9sLzb2NyKjz1I9ECDM76k/Ak0uh8ijRZvGUyKtnsL7hNWfhCpZ3CdGchRWUo54fcxHCvUuL9c5I981lIPKfGrSYJL2/0lPv4JUzcBUJ8Cc7YgiifUskAACAASURBVK4XCZ5NRdVt/Z2H1JF2hpSpD5nOfmisCg0mLS3Z9+vg1GQA8sGHNuYJBCVNg9bXQtOARTJ154BeQXJ7WgQl+3rawhs8WPZ3eSDIK20+efYE51gimbrtqNWiLZn7Lo7FINTNy9OJtKK8egsJ3M7ev6/VPBxa0sDt5p1RrglKtYO9LeEyI2voHjikIMN9ZaIHq78Xs6SPutDxXO0TT5uvZnzE4JymKKRMfeio1TVxorEk3C6kudu8R9vfDb4jhk352Z7IW3J4SnXucDsSRU+8uH8DhF/WmuJ6Zk7wwJ43X5GTAJS1qbl/5u+gyDgBotKW3rOmdnW4vSZl6kMn7B8eqogZk5O+YBoItTCkTN39h3cbHwhukbel5eQfTJyMjGuyEllasq+jO/Q7timbeQozIiqrrgouLAk9hoafgwHEDz20Ksll5GmBM05AutUkweU92j+ojRoQ+dKjvzxlTZBBOUlwJJULsV4QbHQlCIL9mxtsEZoz9ITh8e/sHaKkKtNJEzs9zz+o2ajsmKRIhWmqt2b+ZzYubvPaRFw1Kx+s7bsOUq39o0QDdQjNA269wP+RDS0EtP/DP31AAcCSZV//moD9xHlx7Dq1kKbXIoRQQktSb4LQrBPkbXzoQdIyRH3UUfnNDu43YqV218L4fzwQQigxfDZFC4JgzZ53o8Yvw0NT/1QjSXOdFUIIzRscN0UIpYZNBELxcNwUIYQQyqXYcdNwpEUIoXjYRCDEC59NEUIIoWxhNEUIIYSyFdvTi1MMEELxcBYSQvG4Ax/4bIoQQghlC6MpQgghlC2MpgghhFC2MJoihBBC2cJoihBCCGULoylCCCGULYymCCGEULYwmiKEEELZwmiKEEIIZQujKVqYbjt0G4kinYOe74QghFAaMJqihYsslq4UzHciEMoZ2u8wKCVCgiAIyQ6Dwxv97U2b5gHhI4YJvIO8M6WMpl6H+R81ZfkES1imOXzM5qbmImlocfI7zDqlhPjKptaLVF9tvkSpMzv8ka+9DrNBpyyKFEiDzc1pfWiHLvRdhFBp9sYfKNPt6UuGR/IJguB/YqYnzDuKCEJYpBuZ48aQdvfskAgJYqPOcTvqC7/DbHg52HbzXCo0Y5Tb9lakEBJCiWbQH70Ff6b4rc072rx77QHGM/zkzaadRzgFifbbDmi67m97c/cavIPMSoomIoRym38kSVSdZyRpNPWPGJSyTfW/h6f/4GMYhmGYT9+QwehrT7Rh/xuaFf5zuu3fr3/vWwbXNMMwDOOxv/qgp/M3p7zBAkc7jC/2/8fy+sEAwzAB10A9dO2tLm8It2W0/7JzCgoUpimGY7q3RsR/vPS3pyaO7m/6QCguJHn24u5vlH+31uLM0VVIH+Ue3C8v3mWZjL/Bve04fKD/L4X1p//CMEzA9W499O6tfKLBdnPOE3mX8Y7ovl9c+cZ48euuAMMwDBMYMz78Dc4GiTKF9p7q6bq+ZXfNtwUgKtm2pdA5ODAairV+a7Omr7Ctfc8angKG0peqiWA3cg82lhfXdk/m9ths8xHzJ8MwDHPDql4HsE5tvcEgNBcCHpOKjIttSX8xrJWSQKpMnsCM9pD29h6TghTJD73ZLCVBqrUHInvwDbfISCBlLxxSfweAlGqHA0n2k0ueYa2cBJGs+TW1lATYoLXfSrwxe6ZAKkyeGR2Mr4lYjAJ2rRRIsXrAx/99kky5ZdduCJfVgF0rDRe8wJheLiLleudcFZ1FJLaJYBjfWa1MBKS8+dBuKUB0dc4Yt14kfDalJyxtXR+Rip+3VixPHItpv8Mc9Ux92OLwh59bbzt0Gwlio27kzzaDpkzIbrJ/MNJRnHIDtKh8fsXpmkneUy7nlc9znhqOmzbtL/sKNQc1fxfXCfe569T7UP/u2NAvvps/tz10tOvU76B+YGSo5bH81FsL8lZLC2c/UXe7q5aDnU5y+6utlXm83yfLlHtWSldFP3iuWLt6WajbYyP28c4iThNBu878DuoGxv7Q8t2C3B4kUTS9PWrqHqLIwrVi/kIDAED7bc9t3FT/jqDZFWAYZtrVWzr28x0Pbz8w4ud2BF97p3b7a67vdf0nw/jO7oeubeUv2TLbAC0SS9dvq5LC9cGO4yMZFQBylXTlPbOWKqAdxr0doNZrSngau6UlLe+fN1RL5r4dFJS2XHrfUJXmkSn3sH0KktdolIr3fP/gdSiUrs5LcNWTZYpAVL69Cs50mj+m2eyQVm1bv5Se6Hym6Wpdf1cj9vHOHk4TIShpuXS+vUqS+6udKJr6Lo9fA7i3WHpfwrrqtzZrjk2K640dNRIBAJCSql+8sX8DdeHI/93zMact/GLFkz0n2eYm77sN6sfIyb5jp65BBhugxUJQotGr11EXdJvvk2sOG82xkx5j0aOnLE6KrNpeLuKW0+t9tYXB/hKJUmdMOfcm6fb0paMvGqfkT+97PEknzQJHuQe1P2mygqypax/fLQFKD33FOUYBfDE+cDQ8vUsoUR5Id2KmqLqtty7QVLyEEH6n94HewaYSuHT0mbapul8dSNYFiGYuQRMxK2a8Qob2nurpmqTI9aUbIrdp7LOF94Pz/5sz5Pulb0pXhm6H2e6mz8acn9IZbIAWj+UVRofLqldv+KTjuT21m/KFZY09iWIqfenoi0YnrKurfyw0aUggqjkxHR7T8Nm7K26076kur+1JEFBTbk97La/dsb1w7EgKQRDCVdv+8UKBounl2pJED1UofddveKCsbWKaYQK+4aYVgy9XptudRkqq2s9PMwzDTJ9vr5LcHmltaJpSGA98D5KtnEEzxdNEzKIZR1N2iIu/44gac17BYIhmiJRUNBrPexif3aRVFFw4smuTXMMzE5WaOLq/aQhkWmPC+/q8kp1HOtrkSyct+u7R2/zbJN/eb9W+cqqg7tmdd2Qv3NKSlg+DUzFcVn3FjbbKUrnunD/1D1FShY8+tadCIgAAQV7pz97YvwFm0p1G+22tta2eOmNzBfxr4pUzaMbSaCJyKlE0XbZ67Yo5ODxCCeWV1LSc+NDaIIaPuo6dib5dp9zmn27de7ZA9UaXdkuygUDBys1b/hbg2vhlX1oHjdr+tuOwrgN+ZDyQYMrJnUMgqWg80tEmhwutzx92pHFjgTKTeXea39qs+S2of3WgQpRs5QyaobSbiNxJFE1D80H6zyfodGDnp1FT45Pxt7r4ChuUI4K8DaXryZjeDto/0l5X3wuqN0+bds7i9B96bMAyDpNHKpctCY6qLtnc6qTA2bppSbI3QixQgq+JRF/K4MYCxRGslBaTAFPOy9lOk7xpa36pq/DVU0eq8nimsmMeZWmumohoCXt6BeuVGrmI6vulln+5t0BUvr0qtpm7PTow6ISCquqyOeikRosBfcU5RpFS1db1oSpBu83q2raLG5pMwelvyX8/NmAZB3JLdXl6fS3c7QWlLZ9Mc9eWBdeuSbX2QJI3Qixw7KoMNCOisuqqgugVWeyEzbWqbcVpN9oxrz1KtHIGzVBmTUTuJB43FTyw59gbKvFkR7VC0xN6tRvtthlfVhY9afbSIKo+0FZJOo3PP9fvpgGAcg/+4vn2cbHqV22q+3OWQK9ZKczly5/QAnbVrNys1L0VmiFJ+x1dDc8bneJ6fWgmKu3uqS1/5uSKpvdONpfGT6jxmpVFnDcR+kcMO+panYWqY62q4Iw+2mveISRWKM1X09v+jsWeWnh+Mu22tT7/St9nYnXLvpKl85y2O9j9qgNNcvJi+/Ovj/hpAK/DsP+Vvi9k2jfSv6q026yOeu0R/8qZ2TuHu1uKJmJWxb/QIYrPbjqkloVvnEiZ+lCn1RW+YZ92WfVqWegeXazQmuycV4Tcsms3QPSLZtg3iYTeF5NyA/YdNNm+rgLdIaZd1k5ucQNSpj50wu4L5z1bYPgES4jHbmqPFEgQydTtJjv35T8xRS7l9tE4z6apkpT8zUS5wCYm4aWIvZikTH0oqnpmJmETsegEfPbj4TITe1VTZArDMFMmRUHca4+mXQMvsFlFyl4YcEX3iKAMpGwi2BATb4ZvMePWC4L9myCI8Ef8SUFoznjNysIX4NgHvTW56+QIumpWPlg7qrB+eKgC14pkApsIhOJx6wX+j2xowaGvOMeoWRk6oh3HWvuWqY3NGEoRQrm1ZL4TgNCcuWo52PWFeo4WnyGEFhXs6UUIpYZNBELxsKcXIYQQyiWMpgghhFC2MJoihBBC2cJoihBCCGULoylCCCGULYymCCGEULYwmiKEEELZwmiKEEIIZQujKUIIIZQtjKYIIYRQtjCaIoQQQtnCaIoQQghlC6MpQgghlC2MpgghhFC2MJoihBBC2cJoiham2w7dRqJI56DnOyEIIZSGuY2m9IiuSIhNJEoTWSxdKZjvRCCUM7TfYVBKhARBEJIdBoc3+tubNs0DwkcME9g83pkSR1M28hEEIfmR2U3xbuG3NUoIgiBWKM1XZy2FaJHxO8w6pYT4yqbWi1Rfbb5EqTM7/JGvvQ6zQacsIljCMo3B5o5qfWi/wxy1QQ/35/FSbk+5bQZNWX6CI9J+h8WgU0qCX+eXaQw2/voy2xZOSu56lNv2VqTMEEKJZjBSZmi3zaApE/KVF7+1eUebd689wHiGn7zZtPOIg1uQbAc0Xfe3vbl7Dd5B5gztNe8IZUWMWQhbDMMwDBPzJ8MwjMekIAEKxWKSlGqHA0ycwLBWSpJicSEk2AChTPnOamUiUvbCgGuaYRiG8dhN7Wr5j02eYPkK2FvkiuajVleAYZiAa6BBRgIpVg/4gr8P+KwNYiDFCr3dF2AYj12vEkdtECPl9tNOfSUJIpn2rI9hGMYzrJVHHTEwrJWrtMEETbsGXpCRAOIGq2/OK8Qsp4SniVik2DIgVbQMuNhLG3BZT9hD5WFMLxcBKdcOexgmWJ4B1qmtNxgm4DGpSFLFFuaAXSuFDVr7reBefQNqcYFcP4YN6eybMikKIJQRWeLWi1TRVFqrfqKAt04G7FoprNut/bEUoynKjYDHpCKhQGGaSvsXw1opGakYMX/yfpLk5+nskK0XCavilElRABmdwmy5ZdduyGFKMJqyAnatNPH9WcCulQKQCpMn9IHHpCKDn9yyazdAVDQN5U5gTC8XkXK9E5vR2cfmYK5iFrdepBw3/VbVD7eQk33HTl2L/vyq5WCnU/rDH2/9m9hf+B3mw+GOjvwyTZfDH+rOYHuPhTvMXjryZ5FuZCLcNZJf1tgf3XEX1c/G07GH7h6fX3G6ZtI1SbmcVz4HAHr0lMVJQaF0dV6os0xQvE21Fqhz/aevxf8u0+3TsGz12hUz+uEs+WzM+SnWl9y5ajnY6SS3v9pamZfxb+9ZKV1FRn2yYu3qZQDUxNH9TR9sxD7eOXHzj8d/5yQf1tT+fc4vdspoKviGat9+6WeDnf3csXF6or9z8Au5Rrk+JkX0iO4Hrzu//ETXfzIME/ANN0DXUw8/bYkZbY9CvVNb8pqrqus/2e2P1ZY3hAchKLf5p+WVr479l7dcAYZhPGeVPn3lEw22m5mfKVr4lq7fViWF64Mdx0f8mYQAcpV05T1Jt8g0qIS2DwbXk688a3bTAOAdOdI5SInkbS+rRHyVkb4yfO7fQ63kQnBvsfQ+bKJzxnu+f/B61O1XNMH6rSopSfW1PmueoAHA/z+PdJyhyMq2A9UiEIjKt1fBmU7zxzRQ7mH7lLRq2/ql9ETnM01X6/q7GteQvPtEueQ9c6zrI7JqZ81sXO34x9WgYE+v1h5gu4w4XfycLotUT83RPdT83WihMYb47X0DajEZ1QHC/kSqtWOXyN3phlW9DgCAlKkPHTXZPcm3ju1Y4+mG5Xa1xUln+4DTpJKyKWpXyzhjqPGpYcdxE28wl5J3cWeOp4lYfNjyBmKFVt+sELPNMSlWvGYNDvMzDMMEXN0qMQkgkqm1apkoun0LjWcDBCcHBMb08oLE4/oot9hYxg5j5wa3XqQTTZmAUy8nOUMFvgG1+Kvsn6miaXQkTjkoFbU9267F7DyXA8hoQZp2WfVqmYgtkKSsoTtRTGVnfETVDTYYi2QN77LzlHx2k1YhhUTRNM3tg3NJ2KZTGxvj2WIcFNu2zhN28lSS6VcZw2jKhKMpKVPrgxPhfMMtcbO9Qh8CAEgVWpM94UQwz7BWToobrL7/47Prg+FZrNKnuolEM+QbUItz/DDGrRdprTcVrKneXXXvZFfPKS8NQHtP9XRNrn7yKXnmIwcZYUfRKGfr5iWRac2FtX3XZ/ewaJ6RkopG43kP47ObtIqCC0d2bZJrePr2qYmj+5uGQKY1HqhYHvpwecWR31v1Sjj2g1VLCIL45vbjV/Py80kgC9eK+Ypryu1p/0hr2X0Pt8M/dNunXNbm9aPttZtkSsNIZEWEoLTlEzZ8TrusbRU3DlcWf183kmxwY7bRE53PNFlB1mQ6MIPhPZRK4aNP7amQCABAkFf6szf2b4DIzBLviO7x+zYfgbrjdo/T2lI82lq7aWNt3NJSAKD9ttbaVk+dsbkC/jXxyhmUK2zkWsozQJkr8QE2iPNsGjXZkl0YE+p9jX82DbisR7UKcdRBZvZsyv4bJwwvZuwKlvgny2mXaZcYSLGq25WicGQ6tTV6e7YWcJ48Qv143IGP6BQ79fJIxZkHwRSKd5ly+ojM00QsPsFn06jM5TZTwe407gorl2mXOPYnDMNwe/iSrpxBuRJcvJTjfk1uvUjzXUgCkWrffulnfa3HRhynLM57q3ZX808/85p3FFe+8N63DMGazBa1mWGnwFFT45NJV9+ju5ggb0PpehKoMecV7jr3kfa6+l5QvXnatFOS4jbTd3n8GpBbqsvTnGrL3Z72nj45SJHSJ2seD806EUh+8LMn1wKMWwbGeJ8fBMtEIgCYcl7OaCJVrvjPtdY9bwGl6fRvaiQ4qyXHBCulxWSSzL12uv8cBWs5/XakRKV+UkqCc3Bg9DZny5u25pe6Cl89daQqj2cq+7Xxy75ZOoVFix7tNQ7dlu7fxz9/MBfSfrMgO7nR2Vlbe9gpVtRv5W2b2NanoErdWJWDmiwQlW+vim1J0eJCX3GOUaRUtTXcOUO7zeratosbmkwdNalCKTv5/DNx3c6t6VWhtLdPNVc28bTPWURPmNVPt158QGt6HUPprBCVVVcVhFdkAUDw9gvWqrYVJ8vvqGnnMa89SrRyBuXQVcvBTmfKbMpS/ONqUFRPL+eTmH7d6J7e4NLmYP+bx97dICNhpj29TGQyRfBVNQzjs5sOqeUq3hkl6E43ZVKUKrRvhmbxBHz242qZKL6jlZS1DPPP7PDYTcdDP592WV9TxG4c84KIVNuz0xZIWUPwvTfBOZmhkY6Ax1QrDb+biWECroEWhTS3kwbTxc49jppBmks8TcSixPbkhwoJ+/Ks8Czu0MBE+GVeoWne3JccBVzdqpjXHnlMCpLdZtqpryRxzUKuBXONfypiVrj1InE05VmLws6nrdQ7OdPBY8dNg00SAACIZOrOAb2CnHk0ZWJmeIJYodWfSDxHDt3Rpl3WzkNqWeQ+nZSpD3GzO/HAQbCgsm99CxErtOFAF7WHSDRNtT3DToaKzAOISVLAZT3aFimfIJKp21Mu7JkNwSE9HrkZhMNoGhK6yQsXB5PdF/VtcFp4gg2mTIqCuNcexa2cQbmU+4UxYdx6QbB/EwQRCbAIzS+vWVn4Ahz7oLfm/lzv+qpZ+WDtqML64aGKue+JvZNhE4FQPG69wP/fFC049BXnGDUrQ0e041hr3zK1sRlDKUIot5bMdwIQmjNXLQe7vlBz16cihFBuYE8vQig1bCIQioc9vQghhFAuYTRFCCGEsoXRFCGEEMoWRlOEEEIoWxhNEUIIoWxhNEUIIYSyhdEUIYQQyhZGU4QQQihbGE0RQgihbGE0RQghhLKF0RQhhBDKFkZThBBCKFsYTRFCCKFsYTRFCCGEsoXRFC1Mtx26jUSRzkHPd0IQQigNGE3RwkUWS1cK5jsRCOUM7XcYlBIhQRCEZIfB4Y3+9qZN84DwEcME3kHemRJHU3pEV8Tm+o/Mbop3C7+tUUIQBLFCab46aylEi4zfYdYpJcRXNrVepPpq8yVKndnhj3ztdZgNOmURwRKWaQw2N6f1oR260HcRQqXZG3+gTLenLxkeyScIgv+JmZ4w7ygiCGGRbmSOG0Pa3bNDIiSIjTrH7agv/A6z4eVg281zqdCMUW7bW5FCSAglmsFQEU1aPv3W5h1t3r32AOMZfvJm084jnIJE+20HNF33t725ew3eQeZCwnoR/NZm1Ckl4TovabT5s60ciaOpf3J8ioJCsfh6b2v3n3mOQzsO7z12XSwuhM/GnJ9iLUU54D+n2/79+ve+ZXBNMwzDMB77qw96On9zyhssX7TD+GL/fyyvHwwwDBNwDdRD197q8oZwW0b7LzunoEBhmmI4pntrRPzHS397auLo/qYPhOJCkmcv7v5G+XdrLc4cXYX0Ue7B/fLiXZbJ+Pvd247DB/r/Ulh/+i8MwwRc79ZD797KJxpsN+c8kXcZ74ju+8WVb4wXv+4KMAzDMIEx48PfYL9LWj5p76merutbdtd8WwCikm1bCp2DA6Ohht5vbdb0Fba171nDU8BQhpLUCwCg/SOt8uLq18e/Ywy2M9Mu4/eWZX9YtvmI+ZNhGMZjUpAA0lr1EwUgbrD6Aky0gF0rhXW7tT+WAinVDsd+jVDGAh6TioyLbUl/MayVkkCqTJ7AjPaQ9vYek4IUyQ+92SwlQaq1R4p7wDfcIiOBlL1wSP0dmNO64BnWykkQyZpfU0tJgA1a+60kWwfsWikAqTB5ZnQwniZiUQrYtVIgxeoBXzpbs61osHzesms3hMtqwK6VhgteYEwvF5FyvROb0RxIVS/YRoMvqM0At16kHDf9VtUPt5CTfcdOXYv+/KrlYKdT+sMfb/2b2F/4HebDmrJg91J+mabLwXmCpt2DrcFukOivaLetNfjcLSxr7IkdUUCLwedXnC7em8kUKJfzyuc5Tw3HTZv2l32FmoOav4vrhPvcdep9qH93bOgX382f2x462nXqd1A/MDLU8lh+2j+ixpxXsB9p5q5aDnY6ye2vtlbmpbN5nnhtpDPjnpXSVdEPnivWrl4W6vbYiH28uZGiXtBey+F2572KV/dX5OX4cqeMpoJvqPbtl3422NnPHRunJ/o7B7+Qa5TrY9JDj+h+8Lrzy090/SfDMAHfcAN0PfXw05ZgbPQPNpTX/FbQ7AowDPPxG5v//Hpw4OCmreGJyt8KX3VNM0zg0zfWD7/+Nk7mXHyWrt9WJYXrgx3HRzIawyBXSVfeM2upAtph3NsBar2mhKf2LS1pef+8oVoy9+2goLTl0vuGqsyOjBO7suI93z94HQqlq9NriGm3/dwUFdpeICrfXgVnOs0f00C5h+1T0qpt65fSE53PNF2t6+9qxD7enEhRL66d7j9HBe9jciyNOb2C4m2qtdRQtyncxQ+3R03dQ/DY7ppvx6ZYUNry/okWTYVEAACCvNKn1FUF1ODJ014aAGiX/b3Jpeu3yyUCABCV7Dx0QlsqAAD6yp/emyTXV5RLSABBXkmd8cRLfC0XussJSjR69Trqgm7zfXLNYaM5VRcFPXrK4qTIqu3lIm5xud5XWxiaXKDUGVPOvUm6PX3p6IvGKfnT+x5fPtPTWghujw4MOqGgqroswRAySo2+4hyjAL4YHzgant4llCgP2PjmadLu/ud+8uoQyLVdDcHWTFTd1lsXaCpeQgi/0/tA72BTCVw6+kzbVN2vDlTc0aXrzkF/6hz7DODW+EBHZLKYRNmaiwl66ayQWbq+dpecHH/n+FBwrod/6Pg7l8V1O7eKUka8ZavXrgh3xAlWSovJz0ZPDsUmXHCftPheatR2mn/yMFo8llcYHS6rXr3hk47n9tRuyk/W7U9fOvqi0Qnr6uofC0UIgajmxHR4TMNn76640b6nury2J0FdSbk97bW8dhf0wtETb7/YfhHEivqtK+Y7LXe+6zc8UNY2Mc0wAd9w04rBlyvLXwrPCA3PEl+y6gdHLnxd0fTCrpLwDQwpqWo/P80wDDN9vr1KcnuktaFpSmE88D1ItnIG5dxfbni+/FDb/2IYhvGd1a4Y0uVkgl78UGpoKJedhcROuJgyKQpC4+fsxI3g0C47Jp945sUtu3YDZxzYY9erxAAAUoX2Tasr3I4FfHa9QkwCkGJF81GrCwfjEeOzm7QKMQDAOrX1RtzX0059JQkimfZssvkggTG9XJRyhk7C7X0DavFXI1NO2PkLUbOQwtiiPh8z8thUJTlH9qRIuXZ4ZjOQGAZnITEME5rJFV0A2Hznm8gWcFn1ahkJpKxlmGfCS8BnbRCzZds3oBYXyPVjAXYGDX8BQxnirRd8H2YzQY9bL9J8e8OK8uotJHWu//Q1oB1HWk+CfFft+qW8m0av4/nKptaLnC9FJY0nJlzWo4cevdH+TOWq/7LDzI7GCvJKGnsnxqxHdRU33txTWbxmR6KHCbRo5JXUtJz40Nogho+6jp2Jvl2n3Oafbt17tkD1Rpd2S7L5IIKVm7f8LcC18cu+tA4atf1tx2FdB/zIeCC9KScLEz1hrlXsHfq66tib2lLs5Z0lfKsEBZKKxtffbquEC211h+PmgfitzZrfgvpXBypEyVbOoLmS/QS9NKOpQKTat1/6WV/rsRHHKYvz3qrd1fwdX17zjuLKFyLrBdkbt+h9SSo0+4znPz2rlf3F0moapblfvGQ8//Gw9sHrFn03licEgrwNpevJmIJO+0fa6+p7QfXmadPOWZz+Q48NWMZh8kjlsiXBm8Mlm1udFDhbNy1J9kaIhcQ70vpMvQVUppOmmju6r3pBEKyUFpMAU87L6c6S+/Iy0dcAqKnxSX/U5zdtzS91Fb566khVHs9U9rRv/lCmBPdJi++dpSuc9psF+PmtBwAAIABJREFUBcXbVGvB2Vlbe9iZcPSF9p4+OUgVVKkbqySp5qflrZR+80t85TJvlXQ5lifEoq84xyhSqtoanj1Ou83q2raLG5pMHTWpQykbEckt1eXpjRdytxeUtnwyHdWtw+npTfxGiIWDcpt/Vtt6aYP2rQ4MpTkhKquuKohekeW7PH4NYK1qW3HiK0wWrhVzujdiXnuUaOUMmg0ryqu3kFF9CewrXKIamRmK7/wNiho35XwSPTIUM24aXNqs6nYFGIbx2LsbZCSEOqlv2bVPKLQmuy8QWvMeXAQdsLfIFVqT3cMwDOM7q5WJIktr45OB7lpTJkUpZ0A94LMfV3MLA8MEXN0qMZlgIIphPCaFVKE12YPDnL5hvUIKIFWZwsvio1/XkHr7aHfSuOm0y7RLnHJcOW08TcSiFHDq5ZGhUHYiSPgixxTgaZf1NYU49kUBAVe3KjhKGsK+G0Q/FmBnA2BzlxOJ5hNETSMITtlJ2KSkwq0XiaMpT8PBzkWq1DsjN+xxs5BCBQgAQCRTdw7oFWRkTkd4XgkAKVPrw9ONPHaTlvMrfWSCEkbTRWTaZe08pJZF7tNJmfrQCXuklPMMHAQFS4jHbmpXy8IPjSKZuj14lxa1h/CckZTbR+OpFImSlPa8pxkLNhYJLkWib2ca7zGahoRu8sIlNHw3xjABl/UotwTHFmCGbUXjXns07Rp4gf0VKXthwBXdI4IykrxesHz27nAu8eRRBrj1gmD/Jggi/BFfDURoDnnNysIX4NgHvTX353rXV83KB2tHFdYPD+X8TSh3N2wiEIrHrRf4P7KhBYe+4hyjZmXoiHYca+1bpjY2YyhFCOXWkvlOAEJz5qrlYNcXaiO+dwYhlHPY04sQSg2bCITiYU8vQgghlEsYTRFCCKFsYTRFCCGEsoXRFCGEEMoWRlOEEEIoWxhNEUIIoWxhNEUIIYSyhdEUIYQQyhZGU4QQQihbGE0RQgihbGE0RQghhLKF0RQhhBDKFkZThBBCKFsYTRFCCKFsYTRFCCGEsoXRFC1Mtx26jUSRzkHPd0IQQigNGE3RwkUWS1cK5jsRCOUM7XcYlBIhQRCEZIfB4Y3+9qZN84DwEcME3kHemRJHU3pEVyQkCKFkR487KndvO3QbCWKjznGb/4des1JIEMIdZm/Uz2iHrogg8GkDpeB3mHVKCfGVTa0Xqb7afIlSZ3b4I197HWaDTllEsIRlGoPNzVOiKLf5R5L0yhvtthk0ZcLgHouUOrPDz/cb+pLhkXyCZ5+U22bQlOWnStJcoSfMO4oIQlikG8GqllO017wjVE5irFCar8ZuPWF4REhEZYTf2ryjzbvXHmA8w0/ebNp5hFOQaL/tgKbr/rY3d6/BO8hcov0Oi0GnlARzKr9MY7C5qdk4UuJo6p8cn6IAqEnLS02W2IKSOdp/2TmV9V7QXc5/Trf9+/XvfcvgmmYYhmE89lcf9HT+5lTozox2GF/s/4/l9YMBhmECroF66NpbXd4w6OfuhHYPNpYX13ZPpnXEwYby6qax0l7XNMMEfMM1N9prH/7B0bjnA2ri6P6mD4TiQjL2c8MPiitfHXv0dz6GYRjP8P4lPEmaK7S7v1H+3VqLcz4OftcTiGpOsOWSY8qkKAByS3X5iqht6UtHn3n1gwJxIecj76merutbdtd8WwCikm1bCp2DA6OhZxK/tVnTV9jWvmdNTAFD2aEdh1/s/8vy+tMBhmGmXQN10LW3svwlG+8dc5bYEhHzJ8MwjMekIAHEpTIxCeIGqy8Q+uKWXbsBYIPWfiu2XHF/SKpMngDn04DHpCIBQKq1B/h/hxY9tpAUKExT6f4ivrD5zmplIiDlzYd2S1OXtxtW9browswW77g0eEwKUiQ/9GazlIzaZ2BYKyWjEsBf/udAwDfcIiOBlL1wSP0dAFKqHc5hCniaCMQwAbtWynOpAx6TiiQrD3W/wPn2ll27IVwwAnatNFzMAmN6uYiU653YNs66BBV8prj1ItW46Zcea/rFdnLyn9t6PsZeIzTLPr/idGXWBZMnXhv9sEi7zvwO6gbG/tDy3YLUP/eeOdb1EUirtq1fGvpo6fptVVK4Pth/njOoddOm/WVfoeag5u8WcCfc565T70P9u2NDv/hu/gJO5l3l5h+P/85JPqyp/fuoK+63al85VbhfpykScj69Z6V0VfSD54q1q5eFuj02Yh/vHPpszPlpziNayllIgm+oXm6Tw1DTaxYvxlM0q0KRrOP4SHr9MLTbfm6KgkLp6rxgOyQoabl0vr1KklZ3GX3FOUbxz3WixpxXQkmgHca9HaDWa0riGztB8TbVWqBOvvKs2U0DgHfkSOcgJZK3vawSzXHTuLSk5f3zhmoJtshzxnvmWNdHZNXOmqju2duOw7oO+JF+X0x5EYjKt1fBmU7zxzRQ7mH7lLRq2/ql9ETnM01X6/q7GrGPd+7cWyy9L+cVJY05vYJv72z6BzF18hWtdV6GgtDiISjR6NXrqAu6zffJNYeN5thJj1Fod/9zP3l1COTargaeOJca/1i+YKW0mASYcl5mIzp96eiLxin50/seX863k6UlWrNJVThp2VUs1/yjpvrR1ksbtL97t/EBDGp3u9uOI2/0Uevq6h8TcT6lJ95+sf3f5XuffjwvrgiIqtt66wJNxUsI4Xd6H+gdbCqBS0efaZuq+9WBCt7ShXKNHhuwjPOMc+dCOitkBHkVzUa1eLJDdzjRPN54lKU2fwlnztuS/FrLrMyjQneV5RVGh8uqV2/4pOO5PbWb8oVljT3RMTU4OZwglqz6wZELX1c0vbCrRJRod1mjvZbXUvTCCdbUdLyllYmoCx37Oy4WKDTqbWvzZi1BaKHwDx1/ZxykP3wq6jbrqqW57YMHX3lzD+/tFCmpaj8/zTAMM32+vUpye6S1oWlKYTzwPUi2cgblCjVxtKXdCeK6nVtnoesozfWmyx/f97ScvNj+4tvproVKNAsJoRRISUWj8byH8dlNWkXBhSO7Nsk1tpvhrwUlLZ8Ey5TLqn/0Rtu2Ynlrmj3DGfNbta+cKqh7dmfCXjjaP9Jadt/D7fAP3fYpl7V5/Wh77SaZ0jCCHTl3Ndp7qqdrcqlco1wfaZZpv639lb5ldU2qNEZAab+ttbbVU2dsroB/TbxyBuUMPdH5TJMVZE2mA5Wzcb+b7tsbBGt+cnD/BmrorcN/vDELyUAoTl5JTcuJD60NYvio69gZntt1gaSi8fW32yrhQlvd4Rm0P4K81dLC6CFSCA2mQqF0dd7n7ACYMUnd81qeflR3oaCh/+ShnSX3SyqaT5x+UyWe6tv7bAYdOeiOQ39s7jxDkY/trvk2J5g6Du/9LajT67b1W5s17MaiZCtnUI7Q7p7arU1DBbuOde0vje+Ez4X034W0tGRfi1o82bH318N434TmiCBvQ+l6MjbgcXx5mehrANTU+OQMngWDQ6R8yGLpShgbsIzD5JHKZaExiyWbW50UOFs3LSGESrMXaO/pk4MUKX2yJjxIJpD84GdPrgUYtwyMYUW5W9Gjvcah29L9+7hzzejRUxbn/zfZsW1ZeHxrU6sTKGfr5iWxr3e4aWt+qavw1VNHqvJ4prJfG7/sm6MzWST851rrnreA0nT6NzXpTVGcgUzeLJj36L69D5POf9L/87VZSg1CMegrzjGKlKq2rk92N0kWrhXPpOtGVFZdVQBRjwK3RwcGnbCurv4xkaC05ZPoxfrs6lKp1h5gpntrko7WzsqkQbQwXLUc7HTCWtW2Ym4WR8YgwuUlshr1Wm/N/aENY157lGjlDMoResKsfrr14gNa0+uzF0ohw/f0kmv2tLfJvzw5eZ3zIfu2rRm8xuyqWbki2RsK0aJz1azcrNS9FXrvF+13dDU8b3SK60OLDWI2oNy2NvUrJ6nIBimxxTX8oLBi689+KiMvtj//+oifBqDcg794vn1cnGZnHQhEW3fWicHZvv+5QfZlguweLpLypgOq+1P9HN2R6In+zsHrpOL5hpKlqbeO/7nbrI567RH/ypncpnnxoifMtdtrTxZo3+ttKZ296YoAyaJpnnhtIRm7FE/w7Z3/vUFGApCrpCvvmdWUocVH9GD9T77r6alexb4Mdcmyh9+GH/7a/uGhimA/6v2qtl88kvdvrxWzGwhXVVvzG45zNuDM+N3U6gRge2U570qN6VUT5JU2nzxr2v9N8+ZlSwhCuEo5UtzWf/pIVbpPunlVxg/PmvZ/c3DbqiVskpQjxb88cfbdPXO+Ep99gTZBEF/Z1HoRgh2MBN6w5trtUVP3UNzCmLRdtTS9dLKwKWrSb/zKGezWyBF61NRqcQI11Lo59CbtoNzXC4J9NxJBEOzf3FclITQ/vGZl4Qtw7ANO51iuXDUrH6wdVVg5ARilA5sIhOJx6wX+j2xowaGvOMeoWRk6oh3HWvuWqY3NGEoRQrm1ZL4TgNCcuWo52PWF2ojvnUEI5Rz29CKEUsMmAqF42NOLEEII5RJGU4QQQihbGE0RQgihbGE0RQghhLKF0RQhhBDKFkZThBBCKFsYTRFCCKFsYTRFCCGEsoXRFCGEEMoWRlOEEEIoWxhNEUIIoWxhNEUIIYSyhdEUIYQQyhZGU4QQQihbGE0RQgihbGE0RQvTbYduI1Gkc9DznRCEEEoDRlO0cJHF0pWC+U4EQjlD+x0GpURIEAQh2WFweKO/vWnTPCB8xDCBd5B3psTRlB7RFQkJDmGZ5rDZ4U+yM/Yn+DyBsuF3mHVKCfGVTa0Xqb7afIlSF1XqvA6zQacsihRKg80dV95ot82oU0rCZVfSaPMnKJR+h9nwcrCBS7g/dqeXDI/kEwQRV8Ipt82gKcsPHSsmwXPJ6zDrOOfS2BPbXqOcoNy2tyKFkBBKNIMxOU67e3ZIhASxUee4HfnUb23e0ebdaw8wnuEnbzbtPMIpSLTfdkDTdX/bm7vX4B1kLtF+h8UQaQ3yyzQGm5ualUMxDMMwTMyfDMMwHpOCBCBVJk+AYRgm4BpokJEgkuvHAkwC7E+kWnvCLRBKyndWKxORshcGXNMMwzCMx25qV8t/HCyEDBOwt8gVzUetrgATLpOkWD3gi+wi4BtukZGkWPGaNbiTaZf1pN3HWyhv2bVPKLRvslsGXO82yEQA69TWG3FbTjv1lSRZKC4ko0t4wGdtEINI1vCuK8AwjGdYK09RTWbLDat6HYBUoR/2MQzjG9YrpAnOZSZ4mohFis1iqaJlwMXmccBlPWHnlMBp18ALMpK9Whu09luhzwMek4oMtagBu1bK/dY3oBYXzEexudsFhrVylTbYZISyRtxg5W8QMsatF2lHU95PYmA0RVkJeEwqEgoUpqm0fzH8/7d3tzFtnHkCwP+Ws6cOOWlLZC4HVbmLnXSypJwqCCndOtTXF17WiBU6I0dw6VKVtmv3SLrdpLWOrL2QcqKhDTERZrtBCpusrSBo0VX2YTi1TQIS1G64D86yHWJActSQrF07HwJTqR7NfRjb+GWMMR4gL//fN3vsmcfDM8//mef5z4OeJGLqJPfOOq8WrgBAqMzeuC1es4qQKLo+aSFjo6nfqpHGvpNYpE0RdOjJ2JInvpMJjKacoENPxnfgooW6U/KWDzQkERtN7zn0xRATTcNVPegyKiSEwkhhy7nh7jn0xZBWI7Oq6OsinXnTbGlBPgG0m1r4IY1vIbRWPyxQ7vUMwazUScY3cKaTelx18nhF9jrGy8TZe8h8nvfvjOr/ayhfe0r7L7E7ZXwjF/vngVRXFUU2iAur1QVAXx0eu5V+AdZtadpqo4DIL5BmRwpSVKUmCdr2+ZgPp16EcnPg1DmKqDnZVpnNu51xj3wKTdapy60v5cRve2wXuZuIeSevYM8OAHq257ju6/04xruJ7rqo7wS/KtKJpoH5GQ8NpLK6aLvQxUAIALYXVStJWLT1np9KNs3Ji9hN7noMAABujQ1fpUON1DrQc5MOT2xMAgDGaTraCxqjtiS+sePC/+OF5BMJzeCGXK7rgd1fAfnGh22LkE/uSdZXE5e2Xv+qWynj2yyWlNco4Ytzlr8yXE0jldVF25nZc2/pbjYO9x95iuD5EtoQvNdsptYcTQNT3Zq2IZpU6xuKsAOFNoa4RGvU7KMnDM89odCeMVlSJdEw0yMDFE0oa8olYgAA5jvKdRfg3oy1dyVJRFbXliyxKAY9Z9O/rrODXNf/TlTcZK73vGfyKN585+WdCV/x35hJvAHlbkFoz8z8JuYi8R1U/ARZ+DjArZkb/s0ryEONWaBcNMCPM9aeSOZalqyufa1ZLZLajsHGoK5wmyjrmcGnB226Erje81aHp/HD9orE2oU2AOOyDswAUVZbnif4vlNFU3qgIWebSCQS7Xju6PQzRsfEpXocjUAbZ2eFyem2GzXF3/b+5u2GAzmrJaYy13veM1Gwr7HpJUnMhu9ve//u5x3/x7Is67+iz7tsqPxl8+idJEdcchr2c83i7uqPJnJVuhMNJSt3Hoxv4IMHYRROLKk63CglaFtvm43rOviclr7h6btbXbCH0eJtLxzsmF1m2aB/UpdnO1FZ/n7SpPEYhEzZOb7Msiy7PN6plC1NtTXrPCpT+yuw2pMzSCj0bE9rJwXSxsNVEuGv51TRNDRnvuy2HpMvfm48//UWpf6jRwchqzhiGveyfodZr8qdOPvqAYWWJxbSsz3HdZdBrjcl9Ov/6cXXXq+QEQAA2WX601oS/tLf90WSJmp7Ses3XEJB0G03VtzuqCxVGK6G6nnArv/dSG7jfxy+/0fhspVnx4aNjdBXvXubSCTKqj3/t6ycvO2w/nFvlET+i6+9XSETA4A4u/S3p48Xw/xQ30i60+RMYLStoc3baGqpgP9N/uQMEgwze+4tnR3kOnN7kmnvzKxxpJeQKX9/+njBfO/7LUn7+AgJKrukvvXSN/ZmKU8spOcsv646eiVXfbpfX7aWC4N2UQupWiixrOLI2d4OBUy0vXvGuQSw5Dxj6IVfmZJeezv2FOQlTJFyk6nxk6+bQCyrOGLi7nxYdnnc1PxCjncpalIZbZz0p8kD9hbtn0DzYXuFxDdysX+x7I36n4lBUlJdlk/ZrNNLqfeA0sHMXWyo0l3OfbWv/3jpelIUU1t7FtL2kuZ3VcQqfXyEBCfOLi4tIuJiIROY6mxsGgT1J2PmwzH5HpnPFIp/KpH8JLQHbopl/mzljm2hKdhtz7VRNFBtB7aJsuosPp4szYgNSXNIT2B+xhM1qYwyJt5FFhIAHupGWllyPO6Mtrzfn39y5KwymyeVHae6hRa42tb47gDUmcf+UC/bqHGmdHJ6JQdrlbm07aJldmMWkkAoAbNAuWgi+hEUZs6iaei4Vqwz99YnpE7mldeWETE3CkzgBuWBmD2sQV7Bnh0gLm39djnm4TLuWVJS7wiyy4P1Ei5Lk6CpgZHpSOvKxWCpqqlK+DSHdNCzlos2OnFSGWVAcrBWmRubJs1lohWoqwvXXL/ilj1K9uQMEggza9G82Xbtab35440LpQBrXwuJZcPPthOkfjLI8zJx9QaPWZUb+/wyQqvwmFWlkZWJWDbod5zXyCXRSzEE3RfUUoKQt04mW5wh6DIqJEAo9JNelg36HUZVzOdjF4jwmlWkKrxOCssG3fZWlXSVZ/OjomlY+Gl9/RU/G1meSbAViNLgd5jjf0i4VELgaSIeSUHKqCAgXKO8DqOa/zxzVYWv9Qu6L6jjlj3i1gYxuoLcklu4AI6AgpRZTYYbBOFFXxdpRdO41iQhmsa3NRhNUVqW3fZzXRr5Su+RkGu6LkUtCsitY8InZn0ix4XITvj3EFkJJf6IhFzTZXYkjUA80ZRlWa/DrFdJVw5oDAe1TeW/opdH7kIJaWT9RYFgNA0Ld/J4K0woiK5SPz1mVW7CskcrixFGLauJBMCtCMZHmMAUfV2IuNcikWglwCK0tXyWuvxj0Pf1YP2TQu/6pqXu2YZplf2brnUtlvTowiYCoUTR1wX+RzZ032EWKBe9IVNHjLOvbWiHxtSCoRQhJKxtW10AhDbNzYFT/T9qEp9PRQihTOFIL0IoNWwiEEqEI70IIYSQkDCaIoQQQpnCaIoQQghlCqMpQgghlCmMpgghhFCmMJoihBBCmcJoihBCCGUKoylCCCGUKYymCCGEUKYwmiKEEEKZwmiKEEIIZQqjKUIIIZQpjKYIIYRQpjCaIoQQQpnCaIruT0tOw37RXoOT2eqCIITQGmA0RfcvopDcJd7qQiAkGCbg7K6TZYlEIpHsULfTF7v1zqj26ax/7Z7FHuSDiT+aMk7DXlHWXsMUz5+VmTLszcqqs/gAAG5a6vJEWYcsPvz7I4EEnBZDnUz09wfartFDDTmyOoPFGVjZ7HNaug11e0WcrIPa7tG52NrHzI12aw9mhT6Rc1DbPTpHr3a47hOhBo5/fz6nxRD1gSMX4xtB7qizlkN7Rcmums1Dz43+ceX8iLJkWlsg9bdQWlKdZGZu1LRSqUSip7WjdwAAAvaWQx2+o44g65389zu6w2ejhl6YwGi7tv/Jjk/eeAp7kEJg5i4ekmWJRPsNziW+7fSc5VcykUjAATD+aCouqlKTQA2MTCcchpkeGaAeV9YelAhTAISiBK4aan7R9OU/d7uXWZZlWa/j5LPec38YCXfXGKfpveG/7WyyBVmWDbqtTdB/tLa8eaUtY2a7Xy6s1Lle+dIfZNmgf7IZ+o9Wlr8/GuC9YpacZ9qHv89vGvueZdmg+7MmGDxa+ctmru0DALgzqlUcaBiAo1/6WZb1T3b849irBxTalQ8AADBzw0cUzzcMUBtzUtbON2X4RWHl6ZnCj91BlmVZNugyvfAPW12qh0yqkxy4alCUVn5MFZpcoe3uMy/sEAMwvpGL/Ytlb9T/TAySkuqyfMpmnQ439AF7i3Yov6Pz7aeILflVDxd6znZcUfjqwHySbjQzZztSXthwYV7Yw7Isy7Js3EuWvefQFwMU6x332Bj3HPpiINRmL1dPPGZVbtRLhDIR9JrVBOSqzJ41f2NSTxJRNZCrt9F78JhVubDWfXIFAEJl9nKvHXoy6iXfO0H/ZKucAEJ+rEvzDABB6ie36mIIOvQkEFKN1b8BO09oIh5RqU4yVwP3aey3+TeF62rQoScj1TLoMiokhMJIYTsqAO+kXkGARN7ygYYkeKKY/4peLgFC0dL1BgkApN6RwWmPvi6SzZtuL6pWkjAzYHXFdOkZl3VghlDWlEvAZzmUJcpvGFoEeqAhZ5tIJAoP/yK0Pj8sUO7kY7LJ0W5q4QchCiDO3kPmr7xcmrbaKCDyC6TZkU8UValJgrZ9Pha6Xf7BPfIVNH3muvz753O2doTu5sCpcxRRc7KtMjv1h9H6pDrJvv8+1XmNUP1nW8XOhG2P7SJ3x9545hXs2QFAz/Yc1329H8d4hcG4Rz6FJuvU5daXcvi3f/EpNFpd/9P6fK6wR06ahRQa7O08MxA1Jxo1zCuW1F9ajr03XR6sx+FflAGuD7do6z0/xT8wmwSxm9z1WPQehn53wjJHAzCBqfO9tkVCoWtXP7mGHdFzkw5PbPhM8sFI/N5e0vrVeHetbMvbQd/4sG0R8sk92VtelIdXipPM+MY+t9HJ6o9YUl6jhC/OWf7KcDWNVFYXbWdmz72lu9k43H8Ex3gFIS5tvf5VtzLpFSkuab0+3qmUCX+2k+f0ikua9TUEfXV47Fb4raVpq40iymrL8wQvB0IAIC7RGjX76AnDc08otGdMFt58nyjM9MgARRPKmnKJOLwHnc38qnT+QkNhufaj5poXDdeKW7/87O019PrpOZv+dZ0d5Lr+d0rEAOGbCdozM7+SYyJ+gix8HODWzA3/+n/nBmAWKBcN8OOMtSeS/5Ilq2tfLQMLpSnVSQ4Nrvw4Y+0x1MlCKUh769psocQ2SW3HYGNQV7hNlPXM4NODNl0JXO95q8PT+GE7z70sesCs8oSMWFJeoyQWbcPjoSaNG8SIarkQEtrOCpPTbTdqir/t/c3bDQdykubQAgBzvec9EwX7GpteihoUIWT1H5v1CoKe6D3eO5GrOq6pIle7XVtyGvZzzeLu6o8mclW6Ew0loc+LJVWHG6UEbesNt4c+p6VvePquYD9XcIu3vXCwY3aZZYP+SV2e7UTyDCy0XilOMr142w8/75gNzeHl2gx14UQ5QqbsHF9mWZZdHu9Uypam2pp1HpWp/RVY7ckZ9IBInEqNEj2QyyVoxM3oYhYS2jB+h1mvkgIkyelYpoyVBEjk+isx+SChFAO55oLD67a2qkgAQqoyOvypq2jQbTdq5HH7DL8JAACEXNPVoZFLkibobV0WEpceFZtSkZiTtX5JmohHS6qTzFcH4hPlVjb47c1Srm77rRpprsLoCnIZNJnlxaAQ7szzXKrh7Tx/zbRFXxerr96QV15bFh7svTU2fJUmldVF2wWL5AitIrukvvXSN/ZmKfylv++L2O46PWf5ddXRK7nq0/36sqg5qpuWNw+1TezUDA+ZDpdIZEr9pc/N6vz5Id3hM6kfKhPLKo6c7e1QwETbu2fCz6iJZRVHTNztBMsuj5uaX8jxLkXN1N7/7rqo7/DmdIOlOsmJiXIBe4v2T6D5sL1CstqTM+jBsXo0jRrs9Y0P2+6S6qoiHOVFm0ecXVxaRADtohain3Of6mxsGgT1J2PmwzHJBlySCPlvr70cnoUSP6X+rZoEmvfhab4D/lQi+clq06KB+RkPfR/Od4h3kYUEgIe6geO6GybVSeabaOd3Z7Tl/f78kyNnldk8qez33aw8WotUKwtKDtYqc2nb8J//PGyjC9TVhfdXE4IedswC5aKJ6G4cM2fRNHRcK9aZe+vXnkmb5iKF3KMLiehZy0UbHTdTe3+QHKxV5sbeA/lvzNwCwMtWOClOMnf7Edv5C8zPeGiIGdWLW/Yo2ZMz6EGTOPjLP7gMvOPL3GQfdNEXAAAB90lEQVQqN621vOD+Lsiy4eflk45WI5SEx6wqVek/sYcWQgr6Hec1cglIm+3hWc+g+4JaShDy1kn+edDbds0+AIm8+TNunZqg+7NmuQSISiMV2mfMAhFes4pU6Xvs4UVt3PZWlTT62Xy/wxy/NWGmNmSL501Zlg1SRgUB4ZPjdRjVyUubtlWaiEdKqpMcO53vnzSqSCAU+knvyh7cF9ShWdIwr1lFSBRGV5D7Os6bCmLT501TR9NwmSQxf/6VrW5rM5ejEWlHMJqi9Vl22891RVJ+gMv6uRSVQMRFLD4rl4TXYdarpJF9SOSaTrPDG7uHSGJO/BEJuabL7FgJP1xOU3ijVNUSia2pirQl9T/c/+D9LZnBaBqW8iR7HReaw1UqrvqxXPOYsOzRstt6LNSMyo9ZQ71JtC6hgJW0iVi5P4yxzn5w9HUh4l6LRKLIW/ytFUKbxmepyz8GfV8P1q9lyYW03LTUPdswrbJ/01WBqxykA5sIhBJFXxf4H9nQfYdZoFz0hkwdMc6+tqEdGlMLhlKEkLC2bXUBENo0NwdO9f+oMeG6MwghweFIL0IoNWwiEEqEI70IIYSQkDCaIoQQQpmKnzeN3LcihFAibCIQ4oX3pgghhFCmMJoihBBCmRJhhh5CCCGUIbw3RQghhDKF0RQhhBDK1P8Dza3jPnn516cAAAAASUVORK5CYII=" 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<p><span style="font-size: x-small;"><strong> </strong>Debt data as reported by campuses to Peterson’s Undergraduate Financial Aid and Undergraduate Databases. © 2011 Peterson’s, a Nelnet company. All rights reserved.</span><br /><span style="font-size: x-small;"> <strong> </strong>State rankings are from 1 (highest) to 50 (lowest). The Project on Student Debt did not calculate state averages when the usable cases with student debt data cover less than 30% of bachelor’s degree recipients in the Class of 2010 or when the underlying data for that state showed a change of 30% or more in average debt from the previous year. Such large year-to-year swings likely reflect different institutions reporting each year, reporting errors, or changes in methodology by institutions reporting the data, rather than actual changes in debt levels.</span></p>
<p><span style="font-size: x-small;"> All data are from public and private nonprofit four-year institutions only. Some colleges did not report student debt data. Only colleges that granted bachelor's degrees and reported the percentage of graduates with debt and average debt are included in the state figures. Enrollment and tuition data are from the National Center for Education Statistics, Integrated Postsecondary Education Data System. Pell Grant data are from the U.S. Department of Education. Student debt, Pell Grant, and other data can be compiled into sortable tables or downloaded into a spreadsheet from <a href="http://www.college-insight.org/">college-insight.org</a>.</span></p>
<p><span style="font-size: x-small;">Calculations by the Project on Student Debt. See "<a href="http://projectonstudentdebt.org/files/pub/classof2010.pdf">Student Debt and the Class of 2010</a>" report for details.</span></p>
<p><strong><em>Carolyn Morwick</em></strong><em> is a consultant at NEBHE and former director of the Caucus of New England State Legislatures.</em></p>
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