A current of 2mA was passed through an unknown resister which dissipated a power of 4.4W . dissipated power when an ideal power supply of 11V is connected across it is
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Answer:
11×10 −5W
P=I
2
R
4.4=4×10
−6
R
R=1.1×10
6
Ω
P
1
=
R
11
2
=
1.1
11
2
×10
−6
=11×10
−5
W
Answered by
4
Answer:
Dissipated power when an ideal power supply of 11c is connected across it is 11×10⁻⁵
Explanation:
power dissipated by any resistor R ,
when I current flows through it is ,
P = i²R -------(1)
- Given , I=2mA = 2× 10⁻²A
- and p = 4.4W
Using equation (1) we get
- 4.4 = (2×10⁻³)² ×R
or, R = 4/4×10⁻⁶ Ω _______(2)
When this resistance R is connected with 11V supply then power dissipated is
- P = v²/R
P = 11²/4.4× 4× 10⁻⁶ [ ∵ using equation (ii) ]
=> P = 11 × 11 × 4 × 10⁻ ⁶ / 44× 10⁻¹ W
- or, P = 11 × 10⁻⁵ W Answer
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