QuestionAugust 25, 2025

Solve for the missing values. Volts(E)=277V Amps(1)= square beautiful Ohins(R)= square discrimination Watts(W)=760W

Solve for the missing values. Volts(E)=277V Amps(1)= square beautiful Ohins(R)= square discrimination Watts(W)=760W
Solve for the missing values. Volts(E)=277V Amps(1)= square beautiful Ohins(R)= square discrimination Watts(W)=760W

Solution
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Answer

Amps(1) = 2.74 A, Ohms(R) = 101.09 Ω Explanation 1. Use Ohm's Law to find Amps (I) **Ohm's Law** states V = I \cdot R. We also know that **Power formula** is P = V \cdot I. Rearrange for I: I = \frac{P}{V}. 2. Calculate Amps (I) Substitute the given values into the formula: I = \frac{760W}{277V} \approx 2.74A. 3. Use Ohm's Law to find Resistance (R) Rearrange **Ohm's Law** for R: R = \frac{V}{I}. 4. Calculate Resistance (R) Substitute the calculated current into the formula: R = \frac{277V}{2.74A} \approx 101.09\Omega.

Explanation

1. Use Ohm's Law to find Amps (I)<br /> **Ohm's Law** states $V = I \cdot R$. We also know that **Power formula** is $P = V \cdot I$. Rearrange for $I$: $I = \frac{P}{V}$.<br /><br />2. Calculate Amps (I)<br /> Substitute the given values into the formula: $I = \frac{760W}{277V} \approx 2.74A$.<br /><br />3. Use Ohm's Law to find Resistance (R)<br /> Rearrange **Ohm's Law** for $R$: $R = \frac{V}{I}$.<br /><br />4. Calculate Resistance (R)<br /> Substitute the calculated current into the formula: $R = \frac{277V}{2.74A} \approx 101.09\Omega$.
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