0
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.
What else can I help you with?
Which functions has a period?
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).
What are periodic functions?
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.
Is a function of periodic function periodic?
yes
Difference between power series and fourier power series?
A power series is a series of the form ( \sum_{n=0}^{\infty} a_n (x - c)^n ), representing a function as a sum of powers of ( (x - c) ) around a point ( c ). In contrast, a Fourier power series represents a periodic function as a sum of sine and cosine functions, typically in the form ( \sum_{n=-\infty}^{\infty} c_n e^{i n \omega_0 t} ), where ( c_n ) are Fourier coefficients and ( \omega_0 ) is the fundamental frequency. While power series are generally used for functions defined on intervals, Fourier series specifically handle periodic functions over a defined period.
What property is not a periodic function?
Colour is a property that is not a periodic function.
Functions of the periodic table of elements?
What are the four functions of a periodic table?
Why are sine and cosine functions used to describe periodic?
because sine & cosine functions are periodic.
Property common to all trigonometric functions?
Trigonometric functions are periodic - they repeat after a period of pi, or 2 x pi.Trigonometric functions are periodic - they repeat after a period of pi, or 2 x pi.Trigonometric functions are periodic - they repeat after a period of pi, or 2 x pi.Trigonometric functions are periodic - they repeat after a period of pi, or 2 x pi.
Are the sum of two periodic functions always periodic?
yes
How can you integrate a function by computer?
The best program I've found is Mathmatica. It's fairly easy to integrate a function on that program. Also, TI-89 will integrate functions.
How can you integrate Kongregate API into Game Maker 8?
If it's in .dll form, you can integrate the .dll using the functions stated in the Game Maker Documentation.
How do you integrate functions?
To integrate a function you find what the function you have is the derivative of. for example the derivative of x^2 is 2x. so the integral of 2x is x^2.
Are all trigonometric functions periodic?
yes.
Is all trigonometric functions are periodic?
Yes.
What is a sentence using the word integrate?
"In the 1960's, many school districts began to integrate public schools." "The city plans to integrate their bus lines and streetcars into a single system." "Printed circuits can integrate many electronic functions into a single board."
Does the cardiac muscle coordinate regulate and integrate body functions?
No, the nervous tissue is actually what coordinates regulates and integrates body functions.
What does periodic law states?
The physical and chemical properties of the elements are periodic functions of their atomic numbers.The periodic law states that the physical and chemical properties of elements are periodic functions of their atomic numbers. They influence the characters of an element more than atomic weight.
