An electric iron consumes energy at a rate of 840 watt When heating is at the maximum rate and 360 W when the heating is at the minimum. The voltage is 220 Volt. what are the current and the resistence in each cade?
Plzz need answer step by step
Answers
Answered by
39
=>Here is ur Solution<=
As we know that power input is P = V I
Thus the current I = P/V
(a) When heating is at the maximum rate
I = 840 W/220 V = 3.28 A;
and the resistence of the electric iron is
R = V/I = 220 V/ 3.82 A = 57.60
(b) When heating is at minimum rate,
I = 360 W/ 220 V = 1.64 A;
and resistence of the electric iron is
R = V/I = 220 V/1.64 A = 134.15
|HopE__It__HelpS| :-|
aditya1o:
thank you friend!
Answered by
23
heya...
Here is your answer...
We know that the power input is (P) = VI
Thus the current (I) = P/V
When heating is at the maximum rate,
I = 840W/220v
= 3.82A
and the resistance of the electric iron is
R = V/ I
= 220v/3.82A
= 57.59
When heating is at the minimum rate
I = 360W/220v
= 1.64A
and the resistance of the electric iron is
R = V/ I
= 220v/1.64A
= 134.15
It may help you...☺☺
Here is your answer...
We know that the power input is (P) = VI
Thus the current (I) = P/V
When heating is at the maximum rate,
I = 840W/220v
= 3.82A
and the resistance of the electric iron is
R = V/ I
= 220v/3.82A
= 57.59
When heating is at the minimum rate
I = 360W/220v
= 1.64A
and the resistance of the electric iron is
R = V/ I
= 220v/1.64A
= 134.15
It may help you...☺☺
Similar questions
Science,
7 months ago
Political Science,
7 months ago
Science,
1 year ago
Psychology,
1 year ago
Math,
1 year ago