Is there any useful way to combine this product of two integrals into a single integral?
$$\int f(x)g(x)dx \int f(x)h(x)dx$$
What if $f(x)$ is a distribution such that $\int f(x)dx = 1$?
Is there any useful way to combine this product of two integrals into a single integral?
$$\int f(x)g(x)dx \int f(x)h(x)dx$$
What if $f(x)$ is a distribution such that $\int f(x)dx = 1$?
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