Home › CBSE Class 12 › Waves & Oscillations › In a Young's double slit setup, the intensities …
In a Young's double slit setup, the intensities arriving at a point from the two slits are $I$ and $4I$. The ratio of the maximum to minimum intensity in the resulting fringe pattern is:
A$4 : 1$
B$5 : 3$
C$9 : 1$
D$25 : 9$
Answer & Solution
Correct answer: C. $9 : 1$
Amplitudes scale as the square root of intensity, so $A_1 : A_2 = 1 : 2$. Maximum amplitude $= A_1 + A_2 = 3$ and minimum amplitude $= |A_2 - A_1| = 1$. Intensity ratio $= 3^2 : 1^2 = 9 : 1$.
Related questions
Frequency is one of the concepts used to describe motion that is:The letter used for the length of the pendulum string is:The letter used for the mass of the pendulum bob is:Any material medium can be pictured as a collection of:Besides free oscillations, the topic also treats oscillations that are damped and:Because the string is massless, the pendulum's moment of inertia comes from the:The free end of the pendulum string is fixed to a support that is:The string of a simple pendulum is also assumed to be: