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The function given by the equation x(n)=1, for n=0 and  x(n)=0, for n≠0 is a 1 pointStep functionImpulse functionRamp functionTriangular function

Question

The function given by the equation x(n)=1, for n=0 and  x(n)=0, for n≠0 is a 1 pointStep functionImpulse functionRamp functionTriangular function

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Solution

The function given by the equation x(n)=1, for n=0 and x(n)=0, for n≠0 is an Impulse function.

Here's why:

An impulse function, also known as the Dirac delta function, is a mathematical function that is zero everywhere except at zero. The function is defined as follows:

x(n) = 1, for n = 0 x(n) = 0, for n ≠ 0

This is exactly the definition given in the question, so the function is an impulse function.

This problem has been solved

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