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Even Function Property
If:
$$f(-x)=f(x)$$
then:
$$\int_{-a}^{a}f(x)\,dx=2\int_0^a f(x)\,dx$$
Usage
- Used to simplify definite integrals having symmetric limits and an even integrand.
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Even Function Property
If:
$$f(-x)=f(x)$$
then:
$$\int_{-a}^{a}f(x)\,dx=2\int_0^a f(x)\,dx$$
Usage
- Used to simplify definite integrals having symmetric limits and an even integrand.
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