Physics, asked by mushrafpasha525, 1 month ago

my answer the questions​

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Answered by ItzMeSam35
2

 \sf{1)  \: Given :-}

 \sf{Current  \: I  = 2  \: A}

 \sf{Time  \: t = 3 \:  s}

 \sf{Potential \:  Difference \:  V = 6  \: V}

 \\

 \sf{From \:  relation, }

 \sf{Current  \: I  \: = \:  \frac{ Charge  \: q } {Time  \: t }}

 \sf{Charge \: q \: = \: Current \: I \times Time \: t}

 \sf{q \:  =  \: 2 \times 3  \: C}

 \sf{ q \:  =  \: 6 \: C}

 \\

\sf{From \:  relation, }

 \sf{Potential \: Difference \: V  = \frac{Work \: Done \: W}{Charge \: q}}

 \sf{Work \:  Done \: W = Potential \: Difference \: V \times Charge \: q}

 \sf{W \:  = 6 \times 6 \:J}

\sf{W \:  = 36 \:J}

 \\

 \\

 \sf{2) \: Given :-}

 \sf{Total \: Electrons \: Drawn  \: n=  2 \times  {10}^{20} electrons}

 \sf{Charge \: of \: 1 \: electron  \: e= 1.6 \times  {10}^{ - 19}  \: C}

 \sf{Time \: t = 2 \: min = 120 \: s }

 \\

\sf{Total \: Charge \: Passed \: Q = n \times e}

 \sf{Q = (2 \times {10}^{20}) \times (1.6 \times {10}^{-19})}

\sf{Q = 32 \: C}

 \\

\sf{Current \: I = \frac{Charge \: Q}{Time  \: t}}

\sf{I = \frac{32}{120} \: A}

\sf{I = 0.26\: A}

 \\

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 \sf{3) \: Given :-}

\sf{Current  \: I  = 5  \: A}

\sf{Time  \: t = 1 \: min = 60 \:  s}

\sf{Potential \:  Difference \:  V = 1  \: V}

 \\

\sf{Charge \: Q = Current \: I \times Time \: t}

\sf{Q = 5 \times 60 \:C}

\sf{Q = 300\:C}

 \\

\sf{Work \:  Done \: W = Potential \: Difference \: V \times Charge \: Q}

\sf{W = 1 \times 300 \:J}

\sf{W = 300 \:J}

 \\

 \sf{In \: Question \:  Number \: 2 \: and \: 3 \: The \: Potential \: Difference \: is \: not \: visible.}

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