Question #101925
A cell with emf 15V and internal resistance 5.6 Ohms is connected in series to an ammeter and a 0-3.9MegaOhm variable resistor. A voltmeter is connected across the terminals of the cell..
a) Sketch the circuit diagram
b) Describe how this circuit can be used to obtain a value for the emf of the cell
c) Sketch and label the graph
d) Calculate the terminal voltage when a current of 87.9 microAmps is measured by the ammeter
e) Calculate the load resistance when a current of 55.8 microAmps is measured by the ammeter
f) Describe several limitations of this investigation
1
Expert's answer
2020-02-05T12:23:37-0500

As per the given question,

The emf of the cell =15V

Internal resistance of the cell =5.6 ohm

External resistance R=03.9×106Ohm0-3.9\times 10^6 Ohm

a)




b) We know that V= E- i R


By putting the value of i, the potential difference can be calculated and the the current losses in the internal resistance,


equivalent resistance Req=Rload+5.6ohmR_{eq}=R_{load}+5.6 ohm

Let the current in the circuit is i,

Now, applying the kirchoff rule,

V=iReq\Rightarrow V=iR_{eq}

15=iR+i×5.6\Rightarrow 15=iR+i\times 5.6

i=15R+5.6\Rightarrow i=\dfrac{15}{R+5.6} or R=15i5.6R=\dfrac{15}{i}-5.6







d) As per the question current 87.9 microAmps

So, terminal voltage V=iRload=87.9×106×3.9×106=342.81VV= iR_{load}=87.9\times10^{-6}\times3.9\times10^{6}=342.81V


e)

i=55.8μAi= 55.8 \mu A


i=15R+5.6\Rightarrow i=\dfrac{15}{R+5.6}


R=155.6×55.8×10655.8×106\Rightarrow R=\dfrac{15-5.6\times55.8\times10^{-6}}{55.8\times10^{-6}}

R=14.999655.8×106\Rightarrow R=\dfrac{14.9996}{55.8\times10^{-6}} =0.26×106ohm=0.26\times 10^{6} ohm


f) It can not be applied for the unilateral circuits.

It is not applicable for the non linear elements.


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