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Current Electricity Test - 6

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Current Electricity Test - 6
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  • Question 1
    4 / -1

    The resistance of a heating element is 99Ω at room temperature. What is the temperature of the element if the resistance is found to be 116Ω? (Temperature coefficient of the material of the resistor is 1.7 × 10−4∘C−1)

    Solution

    Here, R0 = 99Ω, T0 = 27C
    RT = 116Ω;
    α = 1.710−4∘C−1
    ∴ R= R[1 + α(T − T0)]
    ∴ RTR− 1 = α(T − T0)
    ⇒ 11699 − 1= α(T − T0)



    ⇒ T = 1010.1 + T0 = 1010.1 + 27

    = 1037.1C

  • Question 2
    4 / -1

    The resistance of the wire in the platinum resistance thermometer at ice point is 5Ω and at steam point is 5.25Ω. When the thermometer is inserted in an unknown hot bath its resistance is found to be 5.5Ω. The temperature of the hot bath is

    Solution

    Here,R0 = 5Ω, R100 = 5.25Ω, Rt = 5.5Ω
    As,R1 = R0(1 + αt)
    ∴R100 = R0(1 + α100)

    Equation (i) and (ii), we get

    = 200oC

  • Question 3
    4 / -1

    The resistance of wire in a heater at room temperature is 65Ω. When the heater is connected to a 220V supply the current settles after a few seconds to 2.8A. What is the steady temperature of the wire. (Temperature coefficient of resistance α = 1.70 × 10−4∘C−1)

    Solution

    Here, T1 = 27C, R1 = 65Ω
    R2
    = Supply voltage / Steady current
    = 220 / 2.8
    = 78.6Ω
    Now, using the relation
    R2 = R1[1 + α(T2 − T1)]
    ∴ 

    T2 − T1 = 1231
    T2 = 1231 + T1 = 1231 + 27
    = 1258C

  • Question 4
    4 / -1

    A wire has a resistance of 2.5Ω at 28C and a resistance of 2.9Ω at 100C. The temperature coefficient of resistivity of material of the wire is

    Solution

    Here, R1 = 2.5Ω, T1 = 28C
    R2 = 2.9Ω and T= 100C
    As R2 = R1[1 + α(T2 − T1)]
    ∴ 2.9 = 2.5[1 + α(100 − 28)]


    = 2.22 × 10−3∘C−1

  • Question 5
    4 / -1

    Figure (a) and figure (b) both are showing the variation of resistivity (p) with temperature (T) for some materials. Identify the types of these materials.

    Solution

    In conductors due to increasein temperature the resistivity increases and in semiconductors if the decreases exponentially.

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