Please solve a,b and c part correctly in one hour please show neat and clean work Question 6A charged particle moving in a magnetic field will experience a magnetic force. Suppose thatthe magnetic force experienced by the moving charged particle can be described by the vectorfieldF(x, y) =(а)Evaluate F(0,1), F(1,0), F(0,2), F(2,0), F(1,1), F(2,2), F(1,2), F(2,1).(b)Describe F by sketching the vectors from Question 6(a) in the first quadrant plane.(c)Determine if F is a conservative vector field.Given that the charged particle is moving along the straight line from (3, - 3) to (0,3),as represented by the solid line in the figure below.(d)(0, 3)(0, 0)X,(3, -3)Figure 06(d)Calculate the work done by the magnetic force given by the integralF.dr,where C is the straight line from (3,-3) to (0,3).Now, consider the polygonal region with vertices (0, 3), (0,0) and (3, - 3) as shownin the figure above (the region bounded by the dotted and solid lines), use Green'sTheorem to calculate the work done(e)where C is the straight line described in Question 6(d).

We have to find vector field by substituting corresponding values of x and y . Then draw vector…

A charged particle moving in a magnetic field will experience a magnetic force. Suppose that the magnetic force experienced by the moving charged particle can be described by the vector field F(x, y) = y't + (a) Evaluate F(0,1), F(1,0), F(0,2). F(2,0). F(1,1), F(2,2), F(1,2), F(2,1). (b) Describe F by sketching the vectors from Question 6(a) in the first quadrant plane. (c) Determine if F is a conservative vector field.

A charged particle moving in a magnetic field will experience a magnetic force. Suppose that the magnetic force experienced by the moving charged particle can be described by the vector field F(x, y) = y't + (a) Evaluate F(0,1), F(1,0), F(0,2). F(2,0). F(1,1), F(2,2), F(1,2), F(2,1). (b) Describe F by sketching the vectors from Question 6(a) in the first quadrant plane. (c) Determine if F is a conservative vector field.

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 32E

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