QuestionJuly 19, 2025

A 125.6 volt device is connected to an 6.8 ohm resistive-heating element. How much power in-watts is being produced by the heating element? (Calculate to 2 decimal places). square

A 125.6 volt device is connected to an 6.8 ohm resistive-heating element. How much power in-watts is being produced by the heating element? (Calculate to 2 decimal places). square
A 125.6 volt device is connected to an 6.8 ohm resistive-heating element. How much power
in-watts is being produced by the heating element?
(Calculate to 2 decimal places).
square

Solution
4.7(238 votes)

Answer

2320.20 watts Explanation 1. Identify the formula for power Use the formula **P = \frac{V^2}{R}** where P is power, V is voltage, and R is resistance. 2. Substitute values into the formula Substitute V = 125.6 volts and R = 6.8 ohms into the formula: P = \frac{(125.6)^2}{6.8}. 3. Calculate the power Compute P = \frac{15777.36}{6.8} = 2320.20 watts.

Explanation

1. Identify the formula for power<br /> Use the formula **$P = \frac{V^2}{R}$** where $P$ is power, $V$ is voltage, and $R$ is resistance.<br />2. Substitute values into the formula<br /> Substitute $V = 125.6$ volts and $R = 6.8$ ohms into the formula: $P = \frac{(125.6)^2}{6.8}$.<br />3. Calculate the power<br /> Compute $P = \frac{15777.36}{6.8} = 2320.20$ watts.
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