Home
Class 12
PHYSICS
Find out vecE at x = 4 if the potential ...

Find out `vecE` at x = 4 if the potential at a point x due to some charges situated on x-axis is `v_((x))=(20)/((x^2-4))V:`

A

`9/10V//mum`

B

`18/12V//mum`

C

`80/120V//mum`

D

`10/9V//mum`

Text Solution

AI Generated Solution

Doubtnut Promotions Banner Mobile Dark
|

Topper's Solved these Questions

  • SAMPLE PAPER 9

    EDUCART PUBLICATION|Exercise SECTION - C|3 Videos
  • SAMPLE PAPER 9

    EDUCART PUBLICATION|Exercise SECTION - C|3 Videos
  • SAMPLE PAPER 7

    EDUCART PUBLICATION|Exercise SECTION-C|6 Videos
  • SAMPLE PAPER SELF- ASSESSMENT -(10)

    EDUCART PUBLICATION|Exercise SECTION-B|17 Videos

Similar Questions

Explore conceptually related problems

Potential Due to Point Charges||V vs X Graph

An infinite number of charges, each equal to q , are placed along the x -axis at x=1, x=2, x=4, x=8 , etc. The electric field at the point x=0 due to the set of charges is (q)/(n pi varepsilon_(0)) . Find n .

Knowledge Check

  • The potential at a point x ( measured in mu m) due to some charges situated on the x-axis is given by V(x)=20//(x^2-4) vol t

    A
    (a) `(10//9) vol t//mu m` and in the `+ve` x direction
    B
    (b) `(5//3)vol t//mu m` and in the `-ve` x direction
    C
    (c) `(5//3) vol t//mu m` and in the `+ve` x direction
    D
    (d) `(10//9) vol t//mu m` and in the `-ve` x direction
  • The potential at a point distant x (mesured in mum ) due to some charges situated on the x-axis is given by V (x)=(20)/(x^(2)-4) V. The electric field at x=4 mum is given by

    A
    `5/3 Vmu m^(-1)` and in positive x direction
    B
    `10/9 V mu m^(-1)` and in negative x direction
    C
    `10/9V mu m^(-1)` and in positive x direction
    D
    `5/3 V mu m^(-1)` and in negative x direction.
  • The electric potential at a point (x,y,z) is given by V=-s^(2)

    A
    `vecE=hati(2xy -z^(3))+hatj xy^(2)+hatk 3 z^(2)x `
    B
    `vecE=hati(2xy +z^(3))+hatj x^(2)+hatk 3 xz^(2) `
    C
    `vecE=hati 2xy + hatj (x^(2)+y^(2))+hatk(3xz-y^(2))`
    D
    `vecE=hatiz + hatj xyz+ hatkz^(2)`
  • Similar Questions

    Explore conceptually related problems

    The electrostatic potential V at any point (x, y, z) in space is given by V=4x^(2)

    A cube of side 20 cm is kept in a region as shown in the figure. An electric field vecE exists in the region such that the potential at a point is given by V=10x+5 , where V is in volt and x is in m. Find the (i) electric field vecE , and (ii) total electric flux through the cube.

    Find the point on the curve y = 2x^(2) - 6x - 4 at which the tangent is parallel to the x-axis

    A charge +q is fixed at each of the points x=x_0 , x=3x_0 , x=5x_0 ,………… x=oo on the x axis, and a charge -q is fixed at each of the points x=2x_0 , x=4x_0 , x=6x_0 , ………… x=oo . Here x_0 is a positive constant. Take the electric potential at a point due to a charge Q at a distance r from it to be Q//(4piepsilon_0r) .Then, the potential at the origin due to the above system of

    We know that electric field (E ) at any point in space can be calculated using the relation vecE = - (deltaV)/(deltax)hati - (deltaV)/(deltay)hatj - (deltaV)/(deltaz)hatk if we know the variation of potential (V) at that point. Now let the electric potential in volt along the x-axis vary as V = 2x^2 , where x is in meter. Its variation is as shown in figure Draw the variation of electric field (E ) along the x-axis.