as electric fields 2016

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    Electric

    Fields

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    TYPES OF CHARGES

    POSITIVE AND NEGATIVE CHARGES

    Protons have positive chare ! "#$% & #'(#) C

    Electrons have neative chare$ ! (#$% & #'(#) CNe*trons+ Have no chare$ ! '

    Chares are ele,entar- particles that ,a.e *p ,atter$

    /eas*red in Co*lo,0s 1C2

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    E3ECTRIC FIE3DS3a4 o5 chares

    Law ofconservation o5chare

    In a closed system, the total amount of charge remains the same.

    Electric fields Space ro*nd a chare 4here electric 5orce is 5elt$

    Electric 5ieldstrenth6 E

    Force per unit positive charge on a stationary “test charge” placed atthat point.

    Uniform Fields Fields between two oppositely charged placed.  E  !

    otion of charge

    in an electricfield

    The charge follows a parabolic path with constant

    acceleration in one direction. (Equations of motion)

    3a4 o5 chares

    Law ofconservation o5chare

    In a closed system, the total amount of charge remains the same.

    Electric fields Space ro*nd a chare 4here electric 5orce is 5elt$

    Electric 5ieldstrenth6 E

    Force per unit positive charge on a stationary “test charge” placed atthat point.

    Uniform Fields

    otion of charge

    in an electricfield

    The charge follows a parabolic path with constantacceleration in one direction. (Equations of motion)

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    3A7 OF CHARGES

    •3I8E CHARGES REPE36 9N3I8E

    CHARGES ATTRACT

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    law of conservation o5 chare

    !he law states that electric chare can neither be

    created nor destroyed. In a closed system, the totalamount of charge remains the same. "hen something

    changes its charge it doesn#t create charge but

    transfers it.

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    Electric 5ield+Space1reion2 ro*nd a chare4here electric 5orce is 5elt$

    "

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    Direction o5 Electric 5ield+

    The ,anit*de and direction o5 an

    electric 5ield is represented 0- Field

    lines or lines o5 5orce that r*n 5ro,positive to neative$

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    Electric 5ield strenth6 E!he Electric field strength at a point is the force

     per unit positive charge on a stationary “test

    charge” placed at that point$

    The *nits o5 Electric 5ield strenth is NC(#

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    %harged particles in electric field

    &'

    ('

    Using the Field to determine the force

    E

    EF  Q

    =

    EF   Q=

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    Electric Field Strenth :et4een

    Chared Parallel Plates19ni5or, 5ield2

    7or. done 0- 5orce on the chare ! electrical P$E ained 0- the chare

    Fd  ! qV • :*t F ! ;E so replacin F

    ;Ed!V; which gives us

    Ed! V so  E  !

     E  is directl- proportional to the p$d 0et4een the t4o plates and inversel-proportional to the separation o5 the plates$

    • 9nits o5 electric 5ield strenth are V ,(# or N C(#

    •   d

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    )arallel )lates %apacitor 

    ('

    &'"V

    'V

    d

     

    E increases when d decreases

    o

    E*

    σ=

    ε

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    +

    Motion of point charges in electric fields

    •  An electron falls towards the positive

    plate while moving across the field.

    • F=ma= qE

      a = F/m = qE/m

    The charge follows a parabolic path with

    constant acceleration in one direction.

    using kinematics:

    In Y-directionConstant acceleration

    - !#

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    otion of %harged )articles in a Uniform

    Electric Field

    (e

    &'

    ('F -E ma= =r r r

    y

    e Ea

    m

    =

    r

    /v

    vr

    θ

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    Eample! An electron is proected perpendicularl! to a

    downward electric field of E= "### $C-% with a hori"ontal

    velocit! %#& ms-%' #ow much is the electron deflected

    after traveling $ cm.

    0ince velocity in direction does not change,

    t!d?#$%?#'(#)?=?#'@