The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular. Surface 1 has an area of 2.4 m², while surface 2 has an area of 4.6 m². The electric field E in the drawing is uniform and has a magnitude of 230 N/C. It is directed towards the two perpendicular surfaces, making an angle 35° with the bottom surface. Find the electric flux through (a) surface 1 and (b) surface 2. 35 Surface 1

The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular. Surface 1 has an area of 2.4 m², while surface 2 has an area of 4.6 m². The electric field E in the drawing is uniform and has a magnitude of 230 N/C. It is directed towards the two perpendicular surfaces, making an angle 35° with the bottom surface. Find the electric flux through (a) surface 1 and (b) surface 2. 35 Surface 1

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter1: Units, Trigonometry. And Vectors

Section: Chapter Questions

Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...

See similar textbooks

Similar questions

An electric field given by E=3.01-9.6(y² +4.3) pierces the Gaussian cube of edge length 0.180 m and positioned as shown in the figure. (The magnitude E is in newtons per coulomb and the position x is in meters.) What is the electric flux through the (a) top face, (b) bottom face, (c) left face, and (d) back face? (e) What is the net electric flux through the cube? (a) Number i -8e-6 Units N•m^2/C Gaussian surface -X
9. The drawing shows an edge-on view of two planar surfaces that intersect and are mutually perpendicular. Surface (1) has an area of 2.50 m², while surface (2) has an area of 2.70 m2. The electric field in the drawing is uniform and has a magnitude of 220 N/C. Find the magnitude of the electric flux through surface (1) if the angle 0 made between the electric field with surface (2) is 32.0°. Nm2/C Surface 1 19.0of19 0of19 00f19 oof19 0of Surface 2 of19 0of19 o 9 00f19 oof1
The figure shows four particles, two of which are positively charged and two of which are negatively charged, where as labelled q = 5.00 pc and d = 4.00 cm. A closed spherical surface represented by a dashed line is of radius 1.3 d and is centred at P. Determine the magnitude of electric flux through this spherical surface.
Consider the cube shown with sides of length L = 18 cm. An external electric field E = 1.4 ×104 N/C moves through the cube and makes an angle of 25° measured from the –y-axis towards the +x-axis as shown. (a) What is the electric flux through each of the six cube faces S1, S2, S3, S4, S5, and S6? (b) What is the total electric flux through ALL the faces of the cube?
A uniform horizontal electric field of E = (136 Î +71 Ĵ) N/C passes through an inclined plane that is 52 cm wide and 88 cm long. If the inclined plane makes an angle of 45° with the horizontal, determine the electric flux in the plane in N.m^2/C.
A uniform electric field of magnitude 5.5 x 104 N/C passes through the plane of a square sheet with sides 9.0 m long. Calculate the flux (in Nm²/C) through the sheet if the plane of the sheet is at an angle of 30° to the field. Find the flux for both directions of the unit normal to the sheet. unit normal with component parallel to electric field Nm²/C unit normal with component antiparallel to electric field Nm²/c Additional Materials
A flat sheet is in the shape of a rectangle with sides of lengths 0.400 m and 0.600 m. The sheet is immersed in a uniform electric field of magnitude 55.0 N/C that is directed at 20 degrees from the plane of the sheet (Figure 1). Find the magnitude of the electric flux through the sheet. Express your answer with the appropriate units.
An electric field 7 N/C is passing through a region of area 2.1 m² in the xy-plane. If the electric field makes an angle of 56° with respect to the area vector perpendicular to the region, calculate the electric flux magnitude (in N-m²/C) through the region.
An electric field given by E= 8.41-7.3(y² + 3.3) pierces the Gaussian cube of edge length 0.780 m and positioned as shown in the figure. (The magnitude E is in newtons per coulomb and the position x is in meters.) What is the electric flux through the (a) top face, (b) bottom face, (c) left face, and (d) back face? (e) What is the net electric flux through the cube? Gaussian surface
A total charge 7.1 ✕ 10−6 C is distributed uniformly throughout a cubical volume whose edges are 8.0 cm long. What is the electric flux (in N · m2/C) through a spherical surface of radius 4.0 cm that is also concentric with the charge distribution?
The figure shows a prism‑shaped object that is 40.0 cm high, 30.0 cm deep, and 80.0 cm long. The prism is immersed in a uniform electric field of 700 N/C directed parallel to the x-axis. Calculate the electric flux ΦI out of Surface I (the back surface). Calculate the electric flux ΦII out of Surface II (the bottom surface). Calculate the electric flux ΦIII out of Surface III (the left end). Calculate the electric flux ΦIV out of Surface IV (the right end). Calculate the electric flux ΦV out of Surface V (the front surface). Calculate the net electric flux Φ out of the entire closed surface.
A Gaussian surface in the form of a hemisphere of radius R = 5.84 cm lies in a uniform electric field of magnitude E = 2.20 N/C. The surface encloses no net charge. At the (flat) base of the surface, the field is perpendicular to the surface and directed into the surface. (a) What is the flux through the base? ______________N · m2/C(b) What is the flux through the curved portion of the surface? _______________N · m2/C