In interference, `I_(max)/I_(min) = alpha,` find.
`(a) A_(max)/A_(min) (b) A_1/A_2 (c) I_1/I_2`

In interference, two individual amplitudes are 5 units and 3 units. Find (a) A_(max)/A_(min) (b) I_(max)/I_(min) .

In interference, two individual amplitudes are 5 units and 3 units. Find (a) A_(max)/A_(min) (b) I_(max)/I_(min) .

In interference, two individual amplitudes are 5 units and 3 units. Find (a) A_(max)/A_(min) (b) I_(max)/I_(min) .

Two coherent sources of intensity ratio beta interfere.Prove that in interference pattern, (I_(max)-I_(min))/(I_(max)+I_(min)) = (2sqrtbeta)/(1+beta) .

Two coherent sources of light of intensity ratio beta interfere. Prove that the interference pattern, (I_(max)-I_(min))/(I_(max)+I_(min))=(2sqrtbeta)/(1+beta) .

Two sources of intensity I_1 and I_2 undergo interference in Young's double slit experiment.Show that (I_(max))/(I_(min)) = ((a_1+a_2)/(a_1-a_2))^2 ,where a_1 and a_2 are the amplitudes of distrubance for wo sources S_1 and S_2 .

Two coherent sources of light of intensity ratio beta produce interference pattern. Prove that in the interferencepattern (I_(max) - I_(min))/(I_(max) + (I_(min))) = (2 sqrt beta)/(1 + beta) where I_(max) and I_(min) are maximum and mininum intensities in the resultant wave.

Two coherent sources of light of intensity ratio beta produce interference pattern. Prove that in the interferencepattern (I_(max) - I_(min))/(I_(max) + (I_(min))) = (2 sqrt beta)/(1 + beta) where I_(max) and I_(min) are maximum and mininum intensities in the resultant wave.

If I_1/I_2 =4 then find the value of (I_max - I_min)/ (I_max+I_min)

If I_1/I_2 =9 then find the value of (I_max - I_min)/ (I_max+I_min) A ̅