A. Apply the sampling theorem to acquire discrete samples
B. Perform discrete-time processing (e.g. filtering)
C. Start with a continuous-time signal
D. Reconstruct a continuous-time signal from the processed samples
Choose the correct answer from the options given below:
To effectively handle a continuous-time signal, a specific sequence of operations is followed. This process moves from the analog domain to the digital domain and potentially back.
Following this logical flow, the correct order is C, A, B, D.
The differential equation $\frac{d^2y}{dx^2} + \frac{dy}{dx} + \sin y = 0$$ is:
Match List - I with List - II.
| List - I (Laws) | List - II (Applications) |
|---|---|
| A. Ampere's law | I. Force on a charge |
| B. Biot's law | II. Force due to a current carrying conductor |
| C. Coulomb's law | III. Electric flux density at a point |
| D. Gauss's law | IV. Magnetic flux density at a point |
The pointing vector $P = E \times H$ represents: