Differentials and integrals: Applications of integration
Line integral of a function
Calculate the line integral \(\displaystyle \int_C x^2\,\dd s\), where \(\mathcal{C}\) is the segment from \((0,2)\) to \((1,-1)\).
| \(\displaystyle \int_C x^2\,\dd s={}\) | \(\quad\text{with }\mathcal{C}=\bigl[(0,2),(1,-1)\bigr] \) |
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