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Integration of a Composite Linear Argument
For constants $$a\neq0$$:
$$\int f(ax+b)\,dx=\frac{1}{a}F(ax+b)+C$$
where:
$$F'(x)=f(x)$$
Usage
- Used to integrate composite functions whose inner function is linear.
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Integration of a Composite Linear Argument
For constants $$a\neq0$$:
$$\int f(ax+b)\,dx=\frac{1}{a}F(ax+b)+C$$
where:
$$F'(x)=f(x)$$
Usage
- Used to integrate composite functions whose inner function is linear.
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