Skip to main content
Improved question.
Source Link
lennon310
  • 3.6k
  • 19
  • 25
  • 27

As far as I have grasped the concept,

$$ y[n] = \left( 2 x[n] - x^2[n] \right)^2 $$

is a memoryless system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And the following expression is memoryfulmemorable system because we get the negative answer for negative values of $n$, right?

$$y[n] = \left( 2 x[n] - x^2[n] \right)$$

As far as I have grasped the concept,

$$ y[n] = \left( 2 x[n] - x^2[n] \right)^2 $$

is a memoryless system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And the following expression is memoryful system because we get the negative answer for negative values of $n$, right?

$$y[n] = \left( 2 x[n] - x^2[n] \right)$$

As far as I have grasped the concept,

$$ y[n] = \left( 2 x[n] - x^2[n] \right)^2 $$

is a memoryless system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And the following expression is memorable system because we get the negative answer for negative values of $n$, right?

$$y[n] = \left( 2 x[n] - x^2[n] \right)$$

What is a memory lessmemoryless system?

As far as I have grasped the concept is that if we are given the expression,

$$y[n]=(2x[n]-x^2[n])^2\,,$$$$ y[n] = \left( 2 x[n] - x^2[n] \right)^2 $$

it is a memory lessmemoryless system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And thisthe following expression is memorymemoryful system because we get the negative answer for negative values of $n$, right?

$$y[n]=(2x[n]-x^2[n])\,.$$$$y[n] = \left( 2 x[n] - x^2[n] \right)$$

What is a memory less system?

As far as I have grasped the concept is that if we are given the expression

$$y[n]=(2x[n]-x^2[n])^2\,,$$

it is a memory less system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And this expression is memory system because we get the negative answer for negative values of $n$, right?

$$y[n]=(2x[n]-x^2[n])\,.$$

What is a memoryless system?

As far as I have grasped the concept,

$$ y[n] = \left( 2 x[n] - x^2[n] \right)^2 $$

is a memoryless system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And the following expression is memoryful system because we get the negative answer for negative values of $n$, right?

$$y[n] = \left( 2 x[n] - x^2[n] \right)$$

corrected typos, added a tag
Source Link
Laurent Duval
  • 32.3k
  • 3
  • 35
  • 105

As far as I have grasped the concept is that if we are given the expression

$y(n)=(2x[n]-x^2[n])^2$$$y[n]=(2x[n]-x^2[n])^2\,,$$

it is a memory less system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And this expression is memory system because we get the negative answer for negative values of $n$, right?

$y(n)=(2x[n]-x^2[n])$$$y[n]=(2x[n]-x^2[n])\,.$$

As far as I have grasped the concept is that if we are given the expression

$y(n)=(2x[n]-x^2[n])^2$

it is a memory less system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And this expression is memory system because we get the negative answer for negative values of $n$, right?

$y(n)=(2x[n]-x^2[n])$

As far as I have grasped the concept is that if we are given the expression

$$y[n]=(2x[n]-x^2[n])^2\,,$$

it is a memory less system because even if we give negative values of $n$, we still get the overall result in the positive sign, right?

And this expression is memory system because we get the negative answer for negative values of $n$, right?

$$y[n]=(2x[n]-x^2[n])\,.$$

edited tags
Link
Ahmad
  • 51
  • 1
  • 2
  • 5
Loading
edited body
Source Link
Ahmad
  • 51
  • 1
  • 2
  • 5
Loading
Source Link
Ahmad
  • 51
  • 1
  • 2
  • 5
Loading