Is there a way to express an integral such as
$$\int (2-y)x^{y-2}dx$$ where $y\equiv y(x)$ we don't know what $y$ is. Is there a way to do this type of integral or do we have to know $y(x)$.
Is there a way to express an integral such as
$$\int (2-y)x^{y-2}dx$$ where $y\equiv y(x)$ we don't know what $y$ is. Is there a way to do this type of integral or do we have to know $y(x)$.
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