What is the current draw in amps for a 2,500 watt load on a 208 volt, 3-phase circuit?

Prepare for the Limited Licensed Electrician Test. Study with flashcards and multiple choice questions, each question includes hints and explanations. Get ready to ace your exam!

Multiple Choice

What is the current draw in amps for a 2,500 watt load on a 208 volt, 3-phase circuit?

Explanation:
To determine the current draw in amps for a 2,500 watt load on a 208 volt, 3-phase circuit, you can use the formula for calculating current in a 3-phase power system, which is: \[ \text{Current (I)} = \frac{\text{Power (P)}}{\text{Voltage (V)} \times \sqrt{3}} \] In this case, the power (P) is 2,500 watts, and the voltage (V) is 208 volts. The factor of \(\sqrt{3}\) (approximately 1.732) is used because the formula is specific to 3-phase systems. Plugging the values into the formula gives: \[ I = \frac{2500}{208 \times 1.732} \] Calculating the denominator: \[ 208 \times 1.732 \approx 360.256 \] Now, divide the total power by the calculated voltage: \[ I = \frac{2500}{360.256} \approx 6.94 \text{ Amps} \] Thus, the current draw for a 2,500 watt load on a 208 volt, 3-phase circuit is indeed

To determine the current draw in amps for a 2,500 watt load on a 208 volt, 3-phase circuit, you can use the formula for calculating current in a 3-phase power system, which is:

[ \text{Current (I)} = \frac{\text{Power (P)}}{\text{Voltage (V)} \times \sqrt{3}} ]

In this case, the power (P) is 2,500 watts, and the voltage (V) is 208 volts. The factor of (\sqrt{3}) (approximately 1.732) is used because the formula is specific to 3-phase systems.

Plugging the values into the formula gives:

[ I = \frac{2500}{208 \times 1.732} ]

Calculating the denominator:

[ 208 \times 1.732 \approx 360.256 ]

Now, divide the total power by the calculated voltage:

[ I = \frac{2500}{360.256} \approx 6.94 \text{ Amps} ]

Thus, the current draw for a 2,500 watt load on a 208 volt, 3-phase circuit is indeed

Subscribe

Get the latest from Examzify

You can unsubscribe at any time. Read our privacy policy