Binary multiplication using Booth's Algorithm is an efficient method for multiplying binary numbers. Here are the main steps of this method:

1. Initialization:
   - Two binary numbers are involved: the multiplier and the multiplicand.
   - Create an auxiliary register (accumulator) to store intermediate results.
   - Create a register that holds a copy of the multiplier, called A.
   - Create a register that holds the two's complement of the multiplier, called S.

2. Multiplication Loop:
   - Repeat the following steps until the multiplier becomes 0:
     - Examine the last two bits of the multiplier:
       - If 00 or 11, perform a right shift.
       - If 01, subtract A from the accumulator and perform a right shift.
       - If 10, add A to the accumulator and perform a right shift.

3. Result:
   - When the multiplier becomes 0, the final result is stored in the accumulator.

Here is an example of multiplying 5 (0101 in binary) by 3 (0011 in binary) using Booth's Algorithm:

```
M (multiplier): 0101
Q (multiplicand): 0011
A (accumulator): 0000 (initial value)
S (two's complement of multiplier): 1101

Step 1: 01 (right shift)
Step 2: 001 (subtract A and shift right)
Step 3: 000 (right shift)
Step 4: 100 (add A and shift right)
Step 5: 110 (add A and shift right)
Step 6: 011 (subtract A and shift right)
Step 7: 101 (subtract A and shift right)
Step 8: 010 (shift right)

Result: The product (1011 in binary) is stored in the accumulator.
```

Thus, Booth's Algorithm provides an efficient way to perform binary multiplication, reducing the number of multiplication operations.