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{
    "url": "https://numbas.mathcentre.ac.uk/api/questions/282/?format=api",
    "name": "Sequences and Limits 1.2",
    "published": true,
    "project": "https://numbas.mathcentre.ac.uk/api/projects/3/?format=api",
    "author": {
        "url": "https://numbas.mathcentre.ac.uk/api/users/6/?format=api",
        "profile": "https://numbas.mathcentre.ac.uk/accounts/profile/6/?format=api",
        "full_name": "Bill Foster",
        "pk": 6,
        "avatar": null
    },
    "edit": "https://numbas.mathcentre.ac.uk/question/282/sequences-and-limits-1-2/?format=api",
    "preview": "https://numbas.mathcentre.ac.uk/question/282/sequences-and-limits-1-2/preview/?format=api",
    "download": "https://numbas.mathcentre.ac.uk/question/282/sequences-and-limits-1-2.zip?format=api",
    "source": "https://numbas.mathcentre.ac.uk/question/282/sequences-and-limits-1-2.exam?format=api",
    "metadata": {
        "notes": "\n        \t\t<p><strong>4/07/2012:</strong></p>\n        \t\t<p><strong><br /></strong>Changed inequality sign in prompt from $\\lt$ to $\\leq$ and as a consequence changed them in the Advice. Answer remains the same.</p>\n        \t\t<p><strong>21/07/2012:</strong></p>\n        \t\t<p>Added description.</p>\n        \t\t<p>Needs better tags to describe second part.</p>\n        \t\t<p>Also need to redefine the variables so that a and b &nbsp;and a and c are coprime - results in a better and less clumsy Advice solution. This is the \"changes needed\" tag. Issue raised as having defined a new function chcop using the gcd function, the editor did not register it in the variables list - although the question compiled and ran.</p>\n        \t\t<p>(Contd.) The variables a,b,c,d have been redefined. Also noticed that the MCQ had two correct answers on rare occasions. This has been corrected.</p>\n        \t\t<p>Got rid of the changes needed tag.</p>\n        \t\t<p><strong>27/7/2012:</strong></p>\n        \t\t<p>Added tags.</p>\n        \t\t",
        "description": "<p>Let $x_n=\\frac{an+b}{cn+d},\\;\\;n=1,\\;2\\ldots$. Find &nbsp;$\\lim_{x \\to\\infty} x_n=L$ and find least $N$ such that $|x_n-L| \\lt 10^{-r},\\;n \\geq N,\\;r \\in \\{2,\\;3,\\;4\\}$.</p>",
        "licence": "Creative Commons Attribution 4.0 International"
    },
    "status": "ok",
    "resources": []
}