The output of the following 8051 Assembly code is:
Step 1: Analyzing each instruction: 1. MOV A, \#10 → Load immediate value 10H into Accumulator (A). \[ A = 10H \] 2. MOV 01H, A → Store the value of A (10H) into memory address 01H. \[ \text{Memory[01H]} = 10H \] 3. MOV A, \#20 → Load immediate value 20H into Accumulator (A). \[ A = 20H \] 4. MOV @R1, A → Store the value of A (20H) at the memory location pointed by Register R1.
Step 2: The value of R1 is not explicitly initialized in the code, but if we assume R1 = 01H (default assumption in 8051), then: \[ \text{Memory[01H]} = 20H \]
Step 3: Evaluating options:
- (A) A = 10 (Incorrect): A is 20H at the end.
- (B) [01] = 20 (Correct): Memory location 01H holds 20H.
- (C) [10] = 20 (Incorrect): Memory 10H was never modified.
- (D) [20] = 10 (Incorrect): Memory 20H is not involved.
In amplitude modulation, the amplitude of the carrier signal is 28 V and the modulation index is 0.4. The amplitude of the side bands is:
In the given figures of logic gates, if the inputs are A=1, B=0, and C=1, find the values of \( y_1 \), \( y_2 \), and \( y_3 \) respectively.
The ratio of the wavelengths of the first and second Balmer lines of the hydrogen spectrum is:
A proton and an alpha particle are moving with kinetic energies of 4.5 MeV and 0.5 MeV respectively. The ratio of the de Broglie wavelengths of the proton and alpha particle is:
A closed-loop system has the characteristic equation given by: $ s^3 + k s^2 + (k+2) s + 3 = 0 $.
For the system to be stable, the value of $ k $ is:
A digital filter with impulse response $ h[n] = 2^n u[n] $ will have a transfer function with a region of convergence.