1- The "divergence grad 6" can be written as:a: V(V.)b: Vx(V)e: V.(V.)d: V.(V)2-The acceleration vector in plane polar coordinates is a = (-ro?)e, +(rö + 2ró)eo If aparticle moves on a circle path with constant radius b then the radial and transversecomponents respectively are:a: be and böb: b and 2bėe: B - bộ and zero d: zero and b- bo?3- The concept of impulse can be obtained if the force is:a: F(x)b: F(t)e: F(v)d: constant4- The position vector of a particle can be written in cylindrical coordinates (R, . z) as:a: r=ReRb: r-R eg +o e, + Ze,e: r=R eg +Ze,d: r=ReR + e,

The vector differential form is . To find: the relation for divergence grad phi.

The "divergence grad 6" can be written as: a: V(V.) b: Vx(V) e: V.(V.) d: V.(V) 2-The acceleration vector in plane polar coordinates is a = (-ro?)e, +(rö + 2ró)eo If a particle moves on a circle path with constant radius b then the radial and transverse components respectively are: !! a: be and bo b: 6 and 2b0 e: b- b0 and zero d: zero and 6-bo2 3- The concept of impulse can be obtained if the force is: a: F(x) b: F(t) e: F(v) d: constant 4- The position vector of a particle can be written in cylindrical coordinates (R, , z) as: a:r=Rer b: r-R en + e,+ Ze, e: r=R en +Ze, d: r=R en t e,

The "divergence grad 6" can be written as: a: V(V.) b: Vx(V) e: V.(V.) d: V.(V) 2-The acceleration vector in plane polar coordinates is a = (-ro?)e, +(rö + 2ró)eo If a particle moves on a circle path with constant radius b then the radial and transverse components respectively are: !! a: be and bo b: 6 and 2b0 e: b- b0 and zero d: zero and 6-bo2 3- The concept of impulse can be obtained if the force is: a: F(x) b: F(t) e: F(v) d: constant 4- The position vector of a particle can be written in cylindrical coordinates (R, , z) as: a:r=Rer b: r-R en + e,+ Ze, e: r=R en +Ze, d: r=R en t e,

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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