Solved

The Superposition of Two Waves E1 = E0 Sin $\omega$

Question 40

Multiple Choice

The superposition of two waves E1 = E0 sin( $\omega$ t) and E2 = E0 sin( $\omega$ t + $\phi$ ) arriving at the same point in space at the same time is E = :

A) $The superposition of two waves E1 = E0 sin( \omega t) and E2 = E0 sin( \omega t + \phi ) arriving at the same point in space at the same time is E = : A) B) 2E0 sin( \omega t) cos( \phi ) . C) D) E)$
B) 2E0 sin( $\omega$ t) cos( $\phi$ ) .
C) $The superposition of two waves E1 = E0 sin( \omega t) and E2 = E0 sin( \omega t + \phi ) arriving at the same point in space at the same time is E = : A) B) 2E0 sin( \omega t) cos( \phi ) . C) D) E)$
D) $The superposition of two waves E1 = E0 sin( \omega t) and E2 = E0 sin( \omega t + \phi ) arriving at the same point in space at the same time is E = : A) B) 2E0 sin( \omega t) cos( \phi ) . C) D) E)$
E) $The superposition of two waves E1 = E0 sin( \omega t) and E2 = E0 sin( \omega t + \phi ) arriving at the same point in space at the same time is E = : A) B) 2E0 sin( \omega t) cos( \phi ) . C) D) E)$