4. The diagram below shows two wires, 1 and 2, both of which extend into and out of the page. They each carry current as indicated in the diagram. a) Put a vector at points A, B, and C, that indicates the direction of the magnetic field due to wire 1 at each of those points. b) Draw a force vector on wire 2 that indicates the direction of the force that wire 1 exerts on it. c) If the current in both wires is 5 Amps, and the wires are .01meters from one another, calculate the force on either wire. B. wire 1 wire 2

4. The diagram below shows two wires, 1 and 2, both of which extend into and out of the page. They each carry current as indicated in the diagram. a) Put a vector at points A, B, and C, that indicates the direction of the magnetic field due to wire 1 at each of those points. b) Draw a force vector on wire 2 that indicates the direction of the force that wire 1 exerts on it. c) If the current in both wires is 5 Amps, and the wires are .01meters from one another, calculate the force on either wire. B. wire 1 wire 2

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

Vector A = 3 i + 3.8 j. Vector B = 5.1 i - 7.5 j. The dot product of the two is C = A ∙ B (i.e. A dot B). The value of C is:
answer for (d) and (e) please
No. 16 Find the angle between the two vectors represented by the following equation: A = (3.00 m)î – (2.50 m)j + (5.00 m)k B = (15.0 N)ƒ – (40.0 N)î – (60.O N)k
Please answer (a), (b), and (c).
A vector a of magnitude 17 units and another vector b of magnitude 8.5 units differ in directions by 72°. Find (a) the scalar product of the two vectors and (b) the magnitude of the vector product a×b.
Vectors A and B are given by: A = 24.15i + 22.01jB = 80.63i + 23.67j Find the scalar product AB.
Given the pair of vectors, A = (9.00î − 5.00ĵ ) and B =(−3.00î + 9.00ĵ ),use the definition of a scalar product to determine the following. (a) the scalar product (b) the angle between the vectors (Enter an answer between 0 and 180 degrees.) ° (c) the angle ? between the vector A and the +x axis (Enter an answer between 0 and 180 degrees.) ° (d) the angle ? between the vector B and the +y axis (Enter an answer between 0 and 180 degrees.) °
Find a unit vector (a) in the direction of v and (b) in the direction opposite of v = ⟨6, 0, 8⟩
Vector Á has a magnitude of 9.00 units, vector B has a magnitude of 4.00 units, and the dot product Á ·B has a value of 27. What is the angle between the directions of Á and B?
Here's how gym membership works for a potential customer: If the customer decides to join the gym, she will pay J on day 0. Then, she can use the gym starting the next day for 5 days (1; 2; 3; 4; 5), paying an additional F on each day she visits. If she goes to the gym on any given day, it costs her (10+ F) that day, but beneÖts her 30 the next day. In other words, her "costs" are a sum of her psychic costs (10) and actual Onancial costs (F). Assume that, when indi§erent, the individual will go to the gym. (a) Suppose the potential customer is a standard exponential discounter with a discount factor of = 12. If gym membership was free (i.e. J = 0 and F = 0) would she join the gym? If so, how many days would she actually go? (b) Suppose the gym did not charge a joining fee. How high could it set the usage fee? What would its revenues from this customer be? (c) Suppose instead the gym decided not to charge a usage fee. How high could it set the joining fee? [Hint: To Ögure out the…
Consider the vectors A=<1,2,3>, B=<-2,1,0>, and C=<0,3,1>. (a)Find the angle between A and B. (b)Find the component of A in the direction of C.
A fox leaves its den and travels 575 yeards west, then 475 yards northwest. In what direction must the fox travel to head directly back to its den? Round your answer to the nearest hundreth. Enter N for North, E for East, W for West, and S for South.