Needed to be solved a and b 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) =(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.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)l(0, 3)(0, 0)X,(3, -3)Figure Q6(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).drwhere C is the straight line described in Question 6(d).

Start from the origin, move p units to the right along the x axis and q units up along the y axis to…

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) (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.

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) (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.

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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