flux = E*A*costheta
theta is tha angle between normal to area and
E
(a)
flux = E*A1*cos35 = 245*1.9*cos35 = 381.31 N m2/C
(b)
flux 2 = E*A2*sin35 = 245*3.5*sin35 = 491.8 N
m2/C
The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular....
The drawing shows an edge-on
view of two planar surfaces that intersect and are mutually
perpendicular. Surface 1 has an area of 1.7 m2, while surface 2 has
an area of 4.3 m2. The electric field E in the drawing is uniform
and has a magnitude of 320 N/C. It is directed towards the two
perpendicular surfaces, making an angle 35o with the bottom
surface. Find the electric flux through (a) surface 1 and (b)
surface 2.
The drawing shows an edge-on view of two planar surfaces that
intersect and are mutually perpendicular. Surface (1) has an area
of 1.90 m², while surface (2) has an area of 3.40 m². The electric
field in the drawing is uniform and has a magnitude of 275 N/C.
Find the magnitude of the electric flux through surface (1) if the
angle ? made between the electric field with surface (2) is
36.0°.
Put answer in Nm^2/C
https://general.physics.rutgers.edu/gifs/CJ/18-81.jpg
The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular. Surface 1 has an area of 2.0 m2, while surface 2 has an area of 2.5 m2. The electric field E in the drawing is uniform and has a magnitude of 210 N/C It is directed towards the two perpendicular surfaces, making an angle 350 ith the bottom surface. Find the electric flux through (a) surface 1 and (b) surface 2. Surface 1 35...
Chapter 18, Problem 55 The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular. Surface 1 has an area of 1.8 m2, while surface 2 has an area of 4.3 m2. The electric field E in the drawing is uniform and has a magnitude of 36 N c. It is directed towards the two pe pendi ula surfaces, making a an e 3·with the ot m sur le tri flux through, surface 1 and...
Question 8 The drawing shows a cross-sectional view of two spherical equipotential surfaces and two electric field lines that are perpendicular to these surfaces. When an electron moves from point A to point B (against the electric field), the electric force does +3.2 x 10-19 J of work. What are the electric potential differences (a) VB- VA, (b) VC - VB, and (c) VC - VA?
The drawing shows a cross-sectional view of two spherical
equipotential surfaces and two electric field lines that are
perpendicular to these surfaces. When an electron moves from point
A to point B (against the electric field), the
electric force does +3.2 x 10-19 J of work. What are the
electric potential differences (a) VB -
VA, (b) VC -
VB, and (c) VC -
VA?
Electric field lines Equipotential surfaces Cross-sectional view) O (a) o V, (b) 0 V, (c)...
The drawing shows two surfaces that have the same area. A
uniform magnetic field
fills the space occupied by these surfaces and is oriented
parallel to the yz plane as shown. Find the ratio
xz/xy
of the magnetic fluxes that pass through the surfaces.
Calculate the electric flux passing out through the top surface in units of N middot m^2/C. Calculate the electric flux passing out through the bottom surface in units of N middot m^2/C. Calculate the electric flux passing out through the side surface in units of N middot m^2/C. Sum the electric flux passing out through all three surfaces of the cylinder to determine the total flux from the cylinder in units of N middot m^2/C. Use Gauss's Law to determine...
The drawing shows a cross-sectional view of two spherical equipotential surfaces and two electric field lines that are perpendicular to these surfaces. When a proton with charge e moves from point B to point A the electric force does a positive work W (measured in joule). What is the electric potential differential V_B - V_A? W e W/e 0 Equal to V_C - V_B -W/e For the same problem above, what is the electric potential difference V_C - V_B? W...
The drawing shows two surfaces that have the same area. A uniform magnetic field vector B fills the space occupied by these surfaces and is oriented parallel to the yz plane as shown. If θ = 27°, find the ratio Φxz/Φxy of the magnetic fluxes that pass through the surfaces.