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SashulF [63]
4 years ago
14

A battery rated at 7.2 V and 10000 J is connected across a light bulb. Assume that the internal resistance of the battery is neg

ligible, and that the resistance of the bulb's filament is 100 Ω. Draw the associated circuit, and label all branch variables, following the Associated Variable Convention. What is the power into the bulb? What is the power into de battery? How long will the battery last in the circuit?

Engineering
1 answer:
Over [174]4 years ago
6 0

Answer:

b) Power to bulb = 0.5184 watt

Power into the battery = - 0.5184 watt

c) T = 19290.123 sec

Explanation:

Given data:

Voltage = 7.2 V

energy = 10,000 J

Resistance = 100 ohm

a) associated circuit is shown in attachment

b)Power = \frac{v^2}{R} = \frac{7.2^2}{100}

Power = 0.5184 watt

Power into the battery = - 0.5184 watt

c)

Power = \frac{E}{t}

T = \frac{E}{P}

T = \frac{10000}{0.5184}

T = 19290.123 sec

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A short-circuit experiment is conducted on the high-voltage side of a 500 kVA, 2500 V/250 V, single-phase transformer in its nom
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Given Information:

Primary secondary voltage ratio = 2500/250 V

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Short circuit power = Psc = 3200 W

Required Information:

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Answer:

Series impedance = 0.00264 + j0.00869 Ω

Step-by-step explanation:

Short Circuit Test:

A short circuit is performed on a transformer to find out the series parameters (Z = Req and jXeq) which in turn are used to find out the copper losses of the transformer.

The series impedance in polar form is given by

Zeq = Vsc/Isc < θ

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Therefore, series impedance in polar form is

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Zeq = 0.909 < 73.08° Ω

or in rectangular form

Zeq = 0.264 + j0.869 Ω

Where Req is the real part of Zeq  and Xeq is the imaginary part of Zeq

Req = 0.264 Ω

Xeq = j0.869 Ω

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Zeq2 = (0.264 + j0.869)/100

Zeq2 = 0.00264 + j0.00869 Ω

Therefore, Zeq2 = 0.00264 + j0.00869 Ω is the series impedance of the transformer referred to its low voltage side.

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