Colour is a property that is not a periodic function.
A nonconstant function is called periodic if there exists a number that you can add to (or subtract from) the argument and get the same result. The smallest such positive number is called the period. That is, nonconstant function f(x) is periodic, if and only if f(x) = f(x + h) for some real h. The smallest positive such h is the period. For example, the sine function has period 2*pi, and the function g(x) := [x] - x has period 1.
You can invent any function, to make it periodic. Commonly used functions that are periodic include all the trigonometric functions such as sin and cos (period 2 x pi), tan (period pi). Also, when you work with complex numbers, the exponential function (period 2 x pi x i).
A load that is not sinusoidally varying (i.e. resembling that of a graph of the function sin(x) or cos(x)). This means the load is not cycling or periodic so it does not repeat itself over and over - which is exactly what the graph of the trig function sin(x) demonstrates.
Same as any other function - but in the case of a definite integral, you can take advantage of the periodicity. For example, assuming that a certain function has a period of pi, and the value of the definite integral from zero to pi is 2, then the integral from zero to 2 x pi is 4.
Colour is a property that is not a periodic function.
Yes, the tangent function is periodic.
The frequency of a periodic function is 1/Period
Yes, the sine function is a periodic function. It has a period of 2 pi radians or 360 degrees.
f is a periodic function if there is a T that: f(x+T)=f(x)
The graph of the sine function is periodic at every point. Periodic means that the value of the function at every point is repeated after an integer multiple of the period.
Period of a Periodic Function is the horizontal distance required for the graph of that periodic function to complete one cycle.
Because the elements progress in a periodic function.
The graph of the tangent function is periodic at every point. Periodic means that the value of the function at every point is repeated after an integer multiple of the period.
Yes
The width of the periodic block is equal to the period of the function, which is the distance between consecutive identical points on the graph of the function. It represents the length of one complete cycle of the periodic function.
Properties of elements are a periodic function of their atomic masses.