You can prepare effectively for Electrical Engineering (EE) Topicwise Question Bank for Electrical Engineering with this dedicated MCQ Practice Test (available with solutions) on the important topic of "Test: Electromagnetic Waves - 1". These 10 questions have been designed by the experts with the latest curriculum of Electrical Engineering (EE) 2026, to help you master the concept.
Test Highlights:
Sign up on EduRev for free to attempt this test and track your preparation progress.
Consider the following statements associated with an electromagnetic wave in free space:
and th emagnetic vector field
are perpendicular to each other and to the direction of propagation.
oscillate in phase opposition and the ratio of their amplitude is constant being equal to 
Which of the above statements are correct?
Detailed Solution: Question 1
Intrinsic impedance or charcteristic impedance of the non-conducting medium in the free space is
Detailed Solution: Question 2
If the magnitude of
in a plane wave is 1 V/m, what is the magnitude of H for a plane wave in free space?
Detailed Solution: Question 3
What is the velocity of a plane wave in a lossless medium having a relative permittivity of 5 and relative permeability of unity?
Detailed Solution: Question 4
A plane wave in free space has an average Poynting vector of 1 Wm-2. The average energy density is
Detailed Solution: Question 5
Infree space
are respectively given by
and
The value of β and H0 are respectively
Detailed Solution: Question 6
In a homogeneous non-conducting region where
The value of ∈r and ω are
Detailed Solution: Question 7
Detailed Solution: Question 8
Assertion (A): Uniform plane electromagnetic waves are transverse in nature.
Reason (R): Uniform plane electromagnetic
waves have components of
only in direction perpendicular to the direction of propagation and not in the direction of propagation.
Assertion (A): The term
is sometimes referred to the loss tangent.
Reason (R): The two vectors Jc (conduction current density) and Jd (displacement current density) are 180° out of phase and are in the opposite direction in space.
Detailed Solution: Question 10