Respuesta :
Since we are given the equation P = I2R and the measures of variables in the equation, our first step is to identify each variable.
Since there is a resistance of 30 ohms, R = 30Ω.
Since there is power of 2 watts, P = 2 W.
The variable we are trying to solve for is I, current.
Now we can plug the given information into the equation and solve for I:
[tex]P=I2R \\ 2=I(2)(30) \\ 2=I(60) \\ I= \frac{2}{60} \\ I= \frac{1}{30} =0.033[/tex]
Current (I) = 1/30 A, or 0.033 A.
Hope this helps!
Since there is a resistance of 30 ohms, R = 30Ω.
Since there is power of 2 watts, P = 2 W.
The variable we are trying to solve for is I, current.
Now we can plug the given information into the equation and solve for I:
[tex]P=I2R \\ 2=I(2)(30) \\ 2=I(60) \\ I= \frac{2}{60} \\ I= \frac{1}{30} =0.033[/tex]
Current (I) = 1/30 A, or 0.033 A.
Hope this helps!
Answer:
0.2581 Ampere is the current in a circuit that has a resistance of 30 ohms and a power of 2 watts.
Explanation:
The power (P)in an electrical circuit is given by the equation:
[tex]P=I^2R[/tex]
I = Current in the circuit
R = Resistance offered by the circuit
p = 2 watts, R = 30 Ω
I = ?
[tex]2 Watts=I^2\times 30\Omega[/tex]
[tex]I=\sqrt{\frac{2 Watts}{30 \Omega}}[/tex]
I = 0.2581 Ampere