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Electricity Test - 59

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Electricity Test - 59
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  • Question 1
    1 / -0
    A student's $$9.0V, 7.5W$$ portable radio was left on from $$9:00\ P.M.$$ until $$3:00 A.M.$$ How much charge passed through the wires?
    Solution
    As we know,
    Power, $$P = V\cdot I$$
    $$I = \dfrac {P}{V}$$
    $$\Rightarrow I = \dfrac {Q}{t} = \dfrac {P}{V}$$
    $$\Rightarrow Q = \dfrac {P}{V} \times t = \dfrac {7.5}{9}\times 3600\times 6$$
    $$= 18000\ C$$
    $$[\because t = 9\ PM$$ to $$3\ AM = 6\ hr = 6\times 3600s]$$
  • Question 2
    1 / -0
    The diagram shows identical lamps X and connected in series with a battery. The lamps light with normal brightness.If a third lamp Z is connected in parallel with lamp X, then what will happens to the brightness of the lamp Y?

    Solution
    The third lamp Z is connected parallel to X, so the current gets divided among X and Z. So both bulbs Xand Z light dimmer and the bulb Y lights brighter than earlier because current through it increases.
  • Question 3
    1 / -0
    Observe the given figure and answer the following questions. The bulb will glow when a ______ is placed in between the probes.

    Solution
    Materials that allow electric current to pass through them are called conductors. Key is a metallic object. When it is placed in between probes then the current can easily flow in the circuit.
  • Question 4
    1 / -0
    Fuse is the most important safety device, used for protecting the circuits due to
    Solution

  • Question 5
    1 / -0
    $$4$$ bulbs rated $$100$$W each, operate for $$6$$ hours per day. What is the cost of the energy consumed in $$30$$ days at the rate of Rs. $$5$$/kWh?
    Solution
    $$\displaystyle E= Power(in kW)\times time=\frac{4\times 100\times 6}{1000}$$kWh$$=2.4$$kWh
    Consumed in $$30$$ days$$=30\times 2.4=72$$
    Total cost $$=72\times 5=360$$Rs.
  • Question 6
    1 / -0
    Two electric bulbs have ratings respectively of $$25 \ W, 220 \ V$$ and $$100 \ W, 220 \ V$$. If the bulbs are connected in series with a supply of $$440\ V$$, which bulb will fuse?
    Solution
    Power is given by $$ P = \dfrac{V^2}{R}$$, where $$P$$ is Power, $$V$$ is voltage across bulb and $$R$$ is resistance of bulb.
    Hence, $$R = \dfrac{V^2}{P}$$

    Resistance of $$25\ W\ bulb = \dfrac {220\times 220}{25} = 1936\ \Omega$$
    Using Ohm's law, $$V = iR$$
    Value of current that can pass through it $$i= \dfrac{V}{R} = \dfrac {220}{1936} = 0.11\ A$$

    Resistance of $$100\ W\ bulb = \dfrac {220\times 220}{100} = 484\ \Omega$$
    Value of current that can pass through it $$i = \dfrac{V}{R} = \dfrac {220}{484} = 0.45\ A$$

    When connected in series to $$440 \ V$$ supply, the equivalent resistance is given by,
    $$R_{equi} = R_1+R_2 = 1936+484=2420 \ \Omega$$
    Calculating the value of the current $$i = \dfrac {440}{2420} = 0.18\ A$$

    Thus $$0.18 \ A >0.11 \ A$$

    The value of current flowing in the final circuit is greater than that allowed by the $$25W \ bulb$$, so it will fuse.
  • Question 7
    1 / -0
    The total electrical resistance between the points $$A$$ and $$B$$ of the circuit shown is:

    Solution
    $$\cfrac { 1 }{ Req. } =\cfrac { 1 }{ 30\Omega  } +\cfrac { 1 }{ 20\Omega  } +\cfrac { 1 }{ 40\Omega  } $$
    $$Req.=\cfrac { 120 }{ 13 } \Omega =9.23\Omega $$
  • Question 8
    1 / -0
    Two bulbs of $$250 \ V$$ and $$100 \ W$$ are first connected in series and then in parallel with a supply of $$250 \ V$$. Total power in each of the case will be respectively 
  • Question 9
    1 / -0
    A wire of resistance 'R' is cut into 'n' equal parts. These parts are then connected in parallel with each other. The equivalent resistance of the combination is?
    Solution

  • Question 10
    1 / -0
    Consider four circuits shown in the figure below. In which circuit power dissipated is highest?
    Solution
    We know that $$\rho =\dfrac { { \varepsilon  }^{ 2 } }{ R } \\ \rho \propto \dfrac { 1 }{ R } (\varepsilon = constant)$$     (1)
    so we calculate $${ R }_{ eq }$$ in all options as shown in fig 
    we know that $$\rho \propto \dfrac { 1 }{ R } $$
    In (a) option resistance is minimum, so power dissipated will be highest

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