Answer:
P₁ = 192 W and P₂ = 384 W
Step-by-step explanation:
It is given that,
Resistor 1,

Resistor 2,

Voltage, V = 48 V
Power dissipated by resistor 1 is given by :


P₁ = 192 watts
Power dissipated by resistor 2 is given by :


P₂ = 384 watts
So, the power dissipated by both the resistors is 192 watts and 384 watts respectively. Hence, this is the required solution.