To solve the problem of finding the colour code of the resistors, we can follow these steps:

1. First, determine the resistance of each resistor. According to Ohm's Law, \(\(V = IR\)\), where \(V\) is the voltage, \(I\) is the current, and \(R\) is the resistance.
2. Since the resistors are of equal value, they can be considered as identical resistors connected in parallel across the voltage source. Given that when two equal resistors are connected in parallel, the voltage across each resistor is equal to the source voltage. 
   Thus, using Ohm’s Law for each resistor, we have: 
   \(V = I \times R\) 
   Given: \(V = 220 \, \text{V}\), \(I = 1 \, \text{A}\) 
   So, rearranging gives: 
   \(R = \frac{V}{I} = \frac{220 \, \text{V}}{1 \, \text{A}} = 220 \, \Omega\)
3. Next, we need to determine the colour code for a \(220 \, \Omega\) resistor. The common colour code for resistors is as follows:
   1. 1st Band: Represents the first significant digit.
   2. 2nd Band: Represents the second significant digit.
   3. 3rd Band: Is a multiplier.
4. For a resistance of \(220 \, \Omega\):
   • The first digit is '2' (Colour: Red)
   • The second digit is '2' (Colour: Red)
   • The multiplier value is \(10^1\) (Colour: Brown)
5. Therefore, the colour code for a \(220 \, \Omega\) resistor is Red, Red, Brown.

Hence, the correct answer and colour code of the resistors is: Red, Red, Brown.