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<<< Question Bank: Electric Field Applications >>>

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\[1\star\]

An electric field with intensity \[3×10^2\;\;N/C\] An electron is placed inside the field. The electric force acting on the electron equals \[q_e=1.6 ×10^{-19}C\]

\[ Fe= 5.2×10^{-12}\;\; N\;\;\;\;\;\;-C\] In the direction of the field

\[ Fe= 4.8×10^{-17} \;\; N \;\;\;\;\;\;-A\] In the direction of the field

\[ Fe= 5.2×10^{-12}\;\; N\;\;\;\;\;\;-D\] Opposite to the field direction

\[ Fe= 4.8×10^{-17} \;\; N\;\;\;\;\;\;-B\] Opposite to the field direction

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    \[2\star\]

    An electric charge of magnitude \[q=+6\;\;µc\] The electric field at the point at a distance from the charge equals \[a=0.2 \;\;m\]

    \[ E = 6.75×10^{6}\;\; N/C\;\;\;\;\;\;-C\] To the right

    \[ E = 1.35×10^{6} \;\; N/C \;\;\;\;\;\;-A\] To the right

    \[ E = 3.25×10^{6}\;\; N/C\;\;\;\;\;\;-D\] To the left

    \[ E = 4.52×10^{6} \;\; N/C\;\;\;\;\;\;-B\] To the left

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    \[3\star\]

    An electric field with intensity \[ E=300 \;\;N/C\] A particle is placed inside the field and is affected by an electric force of magnitude \[9×10^{-12}\;\;N\]
    in the direction of the field. The type and magnitude of the particle's charge equal

    \[ q= 6×10^{-14}\;\;C\;\;\;\;\;\;-C\] Negative

    \[ q= 9×10^{-14} \;\; C \;\;\;\;\;\;-A\] Negative

    \[ q= 4×10^{-14}\;\; C\;\;\;\;\;\;-D\] Positive

    \[ q= 3×10^{-14} \;\; C\;\;\;\;\;\;-B\] Positive

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    \[4\star\star\]

    An electric charge of magnitude \[Q=4\;\; µc\] The electric field at point \[A\] was calculated to be \[3×10^4\;\;N/C\] The distance of the point from the charge equals

    \[r=1.1 \;\;m\;\;\;\;\;\;-C\]

    \[ r=1.4 \;\;m \;\;\;\;\;\;-A\]

    \[ r=0.85 \;\;m\;\;\;\;\;\;-D\]

    \[ r= 0.56 \;\;m\;\;\;\;\;\;-B\]

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    \[5\star\]

    One of the following measurement units is equivalent to the unit of electric field measurement

    \[Kg.m.A^{-1}S{-1}\;\;\;\;\;\;-C\]

    \[ Kg.m.A^{-2}S{-2} \;\;\;\;\;\;-A\]

    \[ Kg.m.A^{-1}S{-2}\;\;\;\;\;\;-D\]

    \[ Kg.m.A^{-1}S{-3}\;\;\;\;\;\;-B\]

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    \[6 \star\]

    In the figure below, the ratio between the field at point \[A\] to the field at point \[B\] equals

    \[6\;\;\;\;\;\;-C\]

    \[ 4 \;\;\;\;\;\;-A\]

    \[ 2\;\;\;\;\;\;-D\]

    \[9\;\;\;\;\;\;-B\]

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    \[7 \star\]


    One of the following answers is a characteristic of electric field lines

    Their density increases as-C
    we move away from the charge

    Field lines do not intersect-A

    They emerge from the negative charge and -D
    enter the positive charge

    The number of field lines increases as the -B
    magnitude of the charge generating the field decreases

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    \[8 \star \star\]


    One of the following answers is not a property of electric field lines

    The number of field lines increases as -C
    the charge generating the field decreases

    They emerge from positive charge and -A
    enter negative charge

    Field lines do not intersect-D

    The density of field lines increases as-B
    we get closer to the charge

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    \[9\star \star\]

    The electric potential energy of a negative charge increases when it moves

    In the direction of the field -C

    Perpendicular to the field -A

    Opposite to the electric force direction -D

    Opposite to the field -B

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    \[10\star \star\]

    The electric potential energy of a positive charge increases when it moves

    In the direction of the field -C

    In the direction of the electric force -A

    Opposite to the electric force direction -D

    Opposite to the field -B

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    \[11 \star\]


    One of the following shapes represents a uniform field

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    \[12\star \star\]

    Three points inside a uniform field as shown in the figure below. One of the lines represents the correct shape of the uniform field lines, knowing that \[ V_A=8V , V_B=6V , V_C=8V \]

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    \[13\star \star\]

    The value of electric potential at a point increases when

    Moving in a circular path around -C
    the field

    Moving in the direction of the field -A

    Moving opposite to the field direction -D

    Moving perpendicular to the field lines -B

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    \[14 \star\]

    In the adjacent figure, there is a uniform electric field. One of the following answers is correct.

    \[ V_a = V_c > V_d \;\;\;\;\;\;-C\]

    \[ V_d = V_c > V_a \;\;\;\;\;\;-A\]

    \[ V_c = V_d > V_a \;\;\;\;\;\;-D\]

    \[ V_a > V_c = V_d \;\;\;\;\;\;-B\]

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    \[15\star \star\]

    In the figure below, there is a uniform electric field with intensity \[E=1000\frac{N}{C}\]. The potential difference between points \[∆V_{a d}\] equals:

    \[ ∆V= 400\; V \;\;\;\;\;\;-C\]

    \[ ∆V= 200\; V \;\;\;\;\;\;-A\]

    \[ ∆V= 600\; V \;\;\;\;\;\;-D\]

    \[ ∆V= 300\; V \;\;\;\;\;\;-B\]

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    \[16 \star\]

    In the figure below, there is a uniform electric field with intensity \[E=1000\frac{N}{C}\]. The potential difference between points \[∆V_{c d}\] equals:

    \[ ∆V= 100\; V \;\;\;\;\;\;-C\]

    \[ ∆V= 200\; V \;\;\;\;\;\;-A\]

    \[ ∆V= 300\; V \;\;\;\;\;\;-D\]

    \[ ∆V= 0.0\; V \;\;\;\;\;\;-B\]

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    \[17\star \star\]


    In Millikan's experiment, an oil drop with mass \[m=2×10^{-8}\; kg\]
    was placed between two plates as shown in the figure. The drop became balanced. If the field intensity equals \[E=1 ×10^3\frac{N}{C}\]
    then the charge of the drop equals

    \[ q=1.96×10^{-10} \; C\;\;\;\;\;\;-C\]

    \[ q=2.54×10^{-12} \; C \;\;\;\;\;\;-A\]

    \[ q=3.42×10^{-13} \; C\;\;\;\;\;\;-D\]

    \[ q=9.55×10^{-9} \; C\;\;\;\;\;\;-B\]

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    \[18\star \star\]

    In Millikan's experiment, a charged oil drop was placed between two plates as shown in the figure. The drop became balanced. Then the drop


    by electric force upward

    Positive type with electric force upward-C

    Negative type and affected-A

    Positive type and affected by electric-D
    by electric force downward

    Negative type and affected by -B
    electric force downward

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    \[19\star \star\]

    A uniform field with electric field intensity between two plates \[5×10^3\;N/C\] The distance between the plates equals \[0.06\;m\] Then the potential difference between the plates equals

    \[ ∆V= 600\; V \;\;\;\;\;\;-C\]

    \[ ∆V= 200\; V \;\;\;\;\;\;-A\]

    \[ ∆V= 60\; V \;\;\;\;\;\;-D\]

    \[ ∆V= 300\; V \;\;\;\;\;\;-B\]

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    \[20\star \star\]

    A hollow spherical conductor with radius \[R=0.08\] was charged with a negative charge of \[Q=3\;𝜇𝑐\] Then the electric field intensity at a point distant from the conductor's center \[r=0.05\;m\]
    equals

    \[ E=2.7×10^6\; N/C \;\;\;\;\;\;-C\]

    \[ E=5.6×10^6\; N/C \;\;\;\;\;\;-A\]

    \[ E=0.0\; N/C \;\;\;\;\;\;-D\]

    \[ E=14.4×10^6\; N/C \;\;\;\;\;\;-B\]

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    \[21 \star\]

    A non-uniform field as shown in the figure
    A negatively charged particle was placed in different positions. The maximum magnitude of the force experienced by the negatively charged particle
    is at position
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    \[22 \star\]

    The field lines for two point charges were drawn, each with magnitude \[Q_1=-4\;𝜇𝑐\;\;\;\;\;\;Q_2=+2\;𝜇𝑐\] One of the following drawings correctly represents the field considering charge density and type Swimming fish

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    \[23 \star\]

    External work was done on a positive charge and it was moved against the field between two points. One of the following answers correctly expresses what happened Swimming fish

    The potential energy of the charge increases -C
    and the electric potential difference between the two points decreases

    The potential energy of the charge decreases -A
    and the electric potential difference between the two points decreases

    The potential energy of the charge decreases -D
    and the electric potential difference between the two points increases

    The potential energy of the charge increases -B
    and the electric potential difference between the two points increases

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    \[24 \star\]

    An irregularly shaped conductor was charged as shown in the figure below
    The maximum electric field intensity at point

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    Solve the following problems

    1

    In the figure below, two charges are on the same line \[q_1=+9\;nc\;\;\;\;\;\;\;\;q_2=?\] At point \[A\] the electric field is zero. Then the magnitude and type of charge \[q_2\] equals
    \[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\]

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  • 2

    In the figure below, the field at point \[A\] was calculated \[E_{net}=1000\frac{N}{C}\]
    and its direction is shown in the drawing. If the magnitude of the electric field resulting from the first charge equals \[E_{1}=600\frac{N}{C}\] Calculate the type and magnitude of the second charge
    \[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\]

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  • 3

    An oil drop with mass and charge \[m=0.003 \;kg\;\;\;\;\;\;\;q=6\;nc\] was released in a uniform field The distance between the plates equals \[0.04\;m\] It was observed that the oil drop is balanced Calculate the potential difference between the plates

    \[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\] \[...................................\;\;\;\;\;\;\;...................................\]\[...................................\;\;\;\;\;\;\;...................................\]
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  • 4

    An electric charge with magnitude \[8\; µc \] Calculate the magnitude and direction of the electric field at the point
    that is distant from the charge \[0.2 \;m\]

    \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\] An electron was placed at the same point. Calculate the magnitude and direction of the electric force acting on the electron \[q_e=-1.6 ×10^{-19}\;c\] \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\]
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  • 5

    The plates of a capacitor form a uniform field with intensity \[E=5 ×10^{3} \;N/C\] as shown in the figure below. The distance between the plates equals \[2\;mm\] The three points \[A\;\;\; B\;\;\;C\] were placed inside the field

    Arrange the points from lowest potential to highest potential \[.....................................\;\;\;\;............................................\] Calculate the potential difference between the plates \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\] Calculate the work done to move an electron from the negative plate to the positive plate \[q_e=-1.6 ×10^{-19}\;c\] \[.....................................\;\;\;\;............................................\] \[.....................................\;\;\;\;............................................\]
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