Respuesta :
The equivalent resistence of the circuit is given by:
[tex]R_{eq}= \frac{R_{1}*R_{2}}{R_{1}+R_{2}} \\ R_{eq}= \frac{15*20}{15+20} \\ R_{eq}= \frac{60}{7} \Omega [/tex]
Using the Ohm's First Law on the whole circuit, we have:
[tex]V=R_{eq}*I_{eq} \\ 9= \frac{60*I_{eq}}{7} \\ \boxed {I_{eq}=1.05A}[/tex]
The simulation is attached.
If you notice any mistake in my english, please let me know, because i am not native.
[tex]R_{eq}= \frac{R_{1}*R_{2}}{R_{1}+R_{2}} \\ R_{eq}= \frac{15*20}{15+20} \\ R_{eq}= \frac{60}{7} \Omega [/tex]
Using the Ohm's First Law on the whole circuit, we have:
[tex]V=R_{eq}*I_{eq} \\ 9= \frac{60*I_{eq}}{7} \\ \boxed {I_{eq}=1.05A}[/tex]
The simulation is attached.
If you notice any mistake in my english, please let me know, because i am not native.
When the resistance are connected in parallel, with the potential difference, the total current of the circuit is 1.05 Amperes.
What is resistance?
The resistance in the circuit is the opposition provided to the current flow.
The 15-ohm resistor and a 20 ohm resistor are connected in parallel, their equivalent resistance will be
Req = (R1 x R2) /(R1 + R2)
Substitute the values of resistance, we get
Req = (15 x 20) /(15 +20)
Req = 60/7 ohm.
The total current in the circuit, according to the ohms law is
V =I x Req
Plug the value of potential difference and the equivalent resistance, we get
I = 9 / (60/7)
I = 1.05 Amperes
Thus, the total current in the circuit is 1.05 Amperes
Learn more about resistance.
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