Physics, asked by Anonymous, 1 year ago

Question:

Two conducting wires of the same material and of equal lengths and equal diameters are first connected in series and then in parallel in a circuit across the same potential difference. The ratio of heat in series and parallel combinations would be:
1). 1:2
2) 2:1
3) 1:4
4) 4:1

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Answers

Answered by rachitsainionline
6

((c) Heat produced in the circuit is inversely proportional to the resistance R.

Let RS be the equivalent resistances of the wires if connected in series and RP be the equivalent resistances of the wires if connected in parallel  

Then RS =R+R=2R

And1/ RP = 1/R +1/R

1/ RP = 2/R

Or RP =R/2

Now the ratio of heat produced is given by :

H_{s}/H _{p}=V^{2} /R_{s}*t/V^{2} /R_{p}*t

Then,

H_{s}/H _{p}=R_p/R_s

Then,

H_{s}/H _{p}=[tex]1/4


jaffer52: hi
PRASHANTMISHRADESI: Sahi bol rahi @apmpman
arshadkhan87: ((c) Heat produced in the circuit is inversely proportional to the resistance R.
Let RS be the equivalent resistances of the wires if connected in series and RP be the equivalent resistances of the wires if connected in parallel  
Then RS =R+R=2R
And1/ RP = 1/R +1/R
1/ RP = 2/R
Or RP =R/2
Now the ratio of heat produced is given by :
H_{s}/H _{p}=V^{2} /R_{s}*t/V^{2} /R_{p}*tHs​/Hp​=V2/Rs​∗t/V2/Rp​∗t
Then,
H_{s}/H _{p}=R_p/R_sHs​/Hp​=Rp​/Rs​
Then,
H_{s}/H _{p}=[tex]1/4Hs​/Hp​=[tex]1/4
Answered by Anonymous
2

Holaaa Mate

Answer:

Heat produced in the circuit is inversely proportional to the resistance R.

Let RS be the equivalent resistances of the wires if connected in series and RP be the equivalent resistances of the wires if connected in parallel

Then RS =R+R=2R

And1/ RP = 1/R +1/R

1/ RP = 2/R

Or RP =R/2

Now the ratio of heat produced is given by

V^2 t

Hs/Hp=RS/V^2t/Rp

=Rp/Rs

= 1/4

So, option C is correct...

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