Physics, asked by Gira, 1 month ago

Find the resistance when the potential difference is 6V & a charge of 3C passes thru it in 10 seconds

Answers

Answered by maanridam
0

Answer:

v= 6

I = 3

R= V÷I

6÷ 3

= 2 ohm

Explanation:

As we know resistance equal to potential difference upon current therefore 6 ÷ 3 equal to

2 ohm

Answered by Yuseong
7

Required Answer :

Resistance = 20 Ω

Explication of steps :

As per the provided question, we have :

  • Potential difference (V) = 6V
  • Charge (Q) = 3C
  • Time (t) = 10 s

We have to find the resistance (R).

According to Ohm's law,

 \longmapsto \boxed { \sf{ V = IR} }

  • V denotes potential difference
  • I denotes current
  • R denotes resistance

SI units :

  • SI unit of p.d is volts (V).
  • SI unit of current is Ampere (A).
  • SI unit of resistance is Ohm (Ω).

Finding current (I) :

We know that,

 \longmapsto \boxed { \sf{ I = \dfrac{Q}{t} } }

  • I is current and its SI unit is Ampere (A).
  • Q is charge and its SI unit is Coulomb (C).
  • t is time and its SI unit is seconds (s).

Substituting values :

 \longmapsto \sf { I = \dfrac{3}{10} A }

 \longmapsto \sf { I = 0.3 \:  A }

Now, we have :

  • Current passing (I) = 0.3 A
  • Potential difference (V) = 6V

We know that,

 \longmapsto \boxed { \sf{ V = IR} }

Substituting values,

 \longmapsto \sf { 6 = 0.3R }

 \longmapsto \sf { \dfrac{6}{0.3} \Omega = R }

 \longmapsto \sf { \dfrac{6 \times 10}{3} \Omega = R }

 \longmapsto \sf { \dfrac{60}{3} \Omega = R }

 \longmapsto \boxed{ \pmb{\sf \red{ 20 \Omega = R }}}

Therefore, the resistance is 20 Ω.

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