- ahmad alhayek

 

Problem

In free space, let D = 8xyz4ax+4x2z4ay+16x2yz3az pC/ m2. (a) Find the total electric flux passing through the rectangular surface z = 2, 0 < x < 2, 1 < y < 3, in the az direction. (b) Find E at P(2,−1, 3). (c) Find an approximate value for the total charge contained in an incremental sphere located at P(2,−1, 3) and having a volume of 1012 m3.

Step-by-step solution

  1. Step 1 of 5

    a)

    Calculate the value of total electric flux passing though the rectangular surface.

    Thus, the value of total electric flux passing though the rectangular surface is.

  2. Step 2 of 5

    b)

    Calculate the value of electric field.

    Thus, the value of electric field  is.

  3. Step 3 of 5

    c)

    Calculate the value of.

  4. Step 4 of 5

    Calculate the value of.

    Calculate the value of.

  5. Step 5 of 5

    Calculate the value of charge enclosed in volume.

    Thus, the value of charge enclosed in volume is.

At point P(-3, -4, 5), express the vector that extends from P to Q(2, 0, -1) in: (a) rectangular coordinates (b) cylindrical
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  • D2.6. Three infinite uniform sheets of charge are located in free space as follows: 3 nC/m² at z = -4, 6 nC/m² at z = 1, and
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