What is the amplitude of a function?

In math, the amplitude of a function is the distance between the maximum and minimum points of the function.

How do I find the amplitude of a function?

The amplitude of a trigonometric function is half the distance from the highest point of the curve to the bottom point of the curve. To find the Ampllitude use the formula: Amplitude = (maximum - minimum)/2

What does a large amplitude of a function mean?

A larger amplitude means that the oscillations of the function are more pronounced, while a smaller amplitude means that the oscillations are less pronounced.

Can a function have no amplitude?

A function can have no amplitude if it is a constant function, meaning that it always has the same value regardless of the input value.

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x^2	x^{\msquare}	\log_{\msquare}	\sqrt{\square}	\nthroot[\msquare]{\square}	\le	\ge	\frac{\msquare}{\msquare}	\cdot	\div	x^{\circ}	\pi
\left(\square\right)^{'}	\frac{d}{dx}	\frac{\partial}{\partial x}	\int	\int_{\msquare}^{\msquare}	\lim	\sum	\infty	\theta	(f\:\circ\:g)	f(x)

\mathrm{domain} \mathrm{range} \mathrm{inverse} \mathrm{extreme\:points} \mathrm{asymptotes}

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Frequently Asked Questions (FAQ)

What is the amplitude of a function?
In math, the amplitude of a function is the distance between the maximum and minimum points of the function.
How do I find the amplitude of a function?
The amplitude of a trigonometric function is half the distance from the highest point of the curve to the bottom point of the curve. To find the Ampllitude use the formula: Amplitude = (maximum - minimum)/2
What does a large amplitude of a function mean?
A larger amplitude means that the oscillations of the function are more pronounced, while a smaller amplitude means that the oscillations are less pronounced.
Can a function have no amplitude?
A function can have no amplitude if it is a constant function, meaning that it always has the same value regardless of the input value.

- \twostack{▭}{▭}	\lt	7	8	9	\div	AC
+ \twostack{▭}{▭}	\gt	4	5	6	\times	\square\frac{\square}{\square}
\times \twostack{▭}{▭}	\left(	1	2	3	-	x
▭\:\longdivision{▭}	\right)	.	0	=	+	y

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