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    "name": "Resolve a double integral",
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        "full_name": "Christian Lawson-Perfect",
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        "description": "<p>Calculate a repeated integral of the form $\\displaystyle I=\\int_0^1\\;dx\\;\\int_0^{x^{m-1}}mf(x^m+a)dy$</p>\n<p>The $y$ integral is trivial, and the $x$ integral is of the form $g'(x)f'(g(x))$, so it straightforwardly integrates to $f(g(x))$.</p>"
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