Why addition of periodic discrete signals is always periodic
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A real function is said to be periodic if there exists a real number
so that
for all
. The number
is said to be a period of the function. The most familiar examples of periodic functions are the trigonometric functions sine, cosine, and tangent.
Note that if
is a period of a function, then
are also periods. If a periodic function is continuous and nonconstant, then it has a least period, and all other periods are positive integer multiples of the least period.
so that
for all
. The number
is said to be a period of the function. The most familiar examples of periodic functions are the trigonometric functions sine, cosine, and tangent.
Note that if
is a period of a function, then
are also periods. If a periodic function is continuous and nonconstant, then it has a least period, and all other periods are positive integer multiples of the least period.
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