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If $g’ (x) = f(x)$ then $\int x^{3} f(x^{2}) dx$ is given by

  1. $x^{2} g(x^{2}) – \int xg(x^{2}) dx + C$
  2. $ \frac{1}{2} x^{2} g(x^{2}) – \int xg(x^{2}) dx + C$
  3. $2x^{2} g(x^{2}) – \int xg(x^{2}) dx + C$
  4. $x^{2} g(x^{2}) – \frac{1}{2} \int xg(x^{2}) dx + C$
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