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"url": "https://numbas.mathcentre.ac.uk/api/questions/239/?format=api",
"name": "Max and Min 6",
"published": true,
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"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
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"metadata": {
"notes": "\n \t\t<p><strong>9/07/2012:</strong></p>\n \t\t<p>Added tags.</p>\n \t\t<p>Corrected mistake in definition of variable valsd. Changed the number of decimal places to 5 for this variable as can be very small and positive.</p>\n \t\t<p>Modified display in Advice slightly.</p>\n \t\t<p>Set new variable tolerance to be tol=0.001 for entries to 3 dps.</p>\n \t\t<p> </p>\n \t\t<p><strong>10/07/2012:<br /></strong></p>\n \t\t<p>Added tags.<strong><br /></strong></p>\n \t\t<p>In Advice section, increased size of brackets so that they were big enough to contain a fraction.</p>\n \t\t<p>Question appears to be working correctly.<strong><br /></strong></p>\n \t\t<p> </p>\n \t\t",
"description": "<p>$I$ compact interval. $\\displaystyle g: I\\rightarrow I, g(x)=\\frac{x^2}{(x-c)^{a/b}}$. Are there stationary points and local maxima, minima? Has $g$ a global max, global min? </p>",
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}