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1 parent 06dd6a9 commit 4c5f4e7Copy full SHA for 4c5f4e7
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lang/en/qtype_stack.php
@@ -1651,7 +1651,7 @@
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Assume we have a function \(f(g(x))\), then defining \(u=g(x)\), the derivative with respect to \(x\) is given by:
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\[\frac{\mathrm{d}f(g(x))}{\mathrm{d}x} = \frac{\mathrm{d}g(x)}{\mathrm{d}x}\cdot\frac{\mathrm{d}f(u)}{\mathrm{d}u}.\]
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Alternatively, we can write:
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-\[\frac{\mathrm{d}f(g(x))}{\mathrm{d}x} = f\'(g(x))\cdot g\'(x).\]
+\(f(g(x)))'{\mathrm{d}x} = f\'(g(x))\cdot g\'(x).\]
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';
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$string['calc_rules_name'] = 'Calculus rules';
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