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Suppose we have two integers $a$ and $b$, and a polynomial in $x$, $p(x)$.

What's the fastest way to get an exact value for $\int_a^b{(p(x))^n dx}$, with $n$ large?

This is a more complicated version of this questionthis question, but an easier version of "What's the fastest way to get an exact value for a product of (powers of polynomials)?""What's the fastest way to get an exact value for a product of (powers of polynomials)?".

Suppose we have two integers $a$ and $b$, and a polynomial in $x$, $p(x)$.

What's the fastest way to get an exact value for $\int_a^b{(p(x))^n dx}$, with $n$ large?

This is a more complicated version of this question, but an easier version of "What's the fastest way to get an exact value for a product of (powers of polynomials)?".

Suppose we have two integers $a$ and $b$, and a polynomial in $x$, $p(x)$.

What's the fastest way to get an exact value for $\int_a^b{(p(x))^n dx}$, with $n$ large?

This is a more complicated version of this question, but an easier version of "What's the fastest way to get an exact value for a product of (powers of polynomials)?".

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Matt Groff
Matt Groff
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Matt Groff
Matt Groff
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  • 48

What's the fastest way to get an exact value for integrate a power of a polynomial?

Suppose we have two integers $a$ and $b$, and a polynomial in $x$, $p(x)$.

What's the fastest way to get an exact value for $\int_a^b{(p(x))^n dx}$, with $n$ large?

This is a more complicated version of this question, but an easier version of "What's the fastest way to get an exact value for a product of (powers of polynomials)?".