An electric iron consumes energy at a rate of 840 W when heating is at the maximum. The voltage is 220 V. What are the current and the resistance in each case?
Answers
When heating at max rate,
power, P = 840W
V = 220V
We know P = VI
⇒ 840 = 220 × I
⇒ I = 840/220
⇒ I = 4 A
R = V/I = 220/4 = 55 Ω
So current = 4A and resistance = 55Ω
When heating at minimum rate,
power, P = 360W
V = 220V
We know P = VI
⇒ 360 = 220 × I
⇒ I = 360/220
⇒ I = 1.636 A
R = V/I = 220/1.636 = 134.45 Ω
So current = 1.636A and resistance = 134.45Ω
hope it will help u
Answer:
Given,
Voltage of the mains supply, V = 220 V
Power is given by, P = VI
Case 1: When heating is at maximum rate,
Power, P = 840 W
Potential difference, V = 220 V
Current, I =PV=849W220V=3.82APV=849W220V=3.82A
∴ Resistance of the electric iron, R = VI=220V3.82A=57.60Ω
VI=220V3.82A=57.60Ω
Case 2: When heating is at the minimum rate,
Power, P = 360 W
Potential difference, V = 220 V
Current, I = PV=360W220V=1.64 APV=360W220V=1.64A
∴ Resistance of the electric iron,
R=VI=220V1.64A=134.15Ω
R=VI=220V1.64A=134.15Ω