283120 In Young's double slit experiment, the ration of the intensities of the dark and bright fringes is 16:36. The ratio of the amplitudes of the two light waves is

283122 In a biprism experiment, monochromatic light of wavelength \((\lambda)\) is used. The distance between two coherent sources is kept constant. If the distance between slit and eyepiece(D) is varied as \(D_1, D_2, D_3\) and \(D_4\), the corresponding measured fringe widths are \(z_1, z_2, z_3\) and \(z_4\) then

283123 Waves from two coherent sources of light having intensity ratio \(I_1: I_2\) equal to ' \(x\) ' interfere. Then in the interference pattern obtained on the screen, the value of \(\left(I_{\text {max }}-I_{\text {min }}\right) /\left(I_{\text {max }}+I_{\text {min }}\right)\) is

283124 In biprism experiment, the fringe width is 0.4 \(\mathrm{mm}\). What is the distance between \(4^{\text {th }}\) dark band and \(6^{\text {th }}\) bright band on the same side?

283125 The ratio if intensities of two wave producing interference is \(9: 4\), then the ratio of the resultant maximum and minimum intensities will be \(\left(\cos \frac{\pi}{3}=\frac{1}{2}\right)\)

283120 In Young's double slit experiment, the ration of the intensities of the dark and bright fringes is 16:36. The ratio of the amplitudes of the two light waves is

283122 In a biprism experiment, monochromatic light of wavelength \((\lambda)\) is used. The distance between two coherent sources is kept constant. If the distance between slit and eyepiece(D) is varied as \(D_1, D_2, D_3\) and \(D_4\), the corresponding measured fringe widths are \(z_1, z_2, z_3\) and \(z_4\) then

283123 Waves from two coherent sources of light having intensity ratio \(I_1: I_2\) equal to ' \(x\) ' interfere. Then in the interference pattern obtained on the screen, the value of \(\left(I_{\text {max }}-I_{\text {min }}\right) /\left(I_{\text {max }}+I_{\text {min }}\right)\) is

283124 In biprism experiment, the fringe width is 0.4 \(\mathrm{mm}\). What is the distance between \(4^{\text {th }}\) dark band and \(6^{\text {th }}\) bright band on the same side?

283125 The ratio if intensities of two wave producing interference is \(9: 4\), then the ratio of the resultant maximum and minimum intensities will be \(\left(\cos \frac{\pi}{3}=\frac{1}{2}\right)\)

283120 In Young's double slit experiment, the ration of the intensities of the dark and bright fringes is 16:36. The ratio of the amplitudes of the two light waves is

283122 In a biprism experiment, monochromatic light of wavelength \((\lambda)\) is used. The distance between two coherent sources is kept constant. If the distance between slit and eyepiece(D) is varied as \(D_1, D_2, D_3\) and \(D_4\), the corresponding measured fringe widths are \(z_1, z_2, z_3\) and \(z_4\) then

283123 Waves from two coherent sources of light having intensity ratio \(I_1: I_2\) equal to ' \(x\) ' interfere. Then in the interference pattern obtained on the screen, the value of \(\left(I_{\text {max }}-I_{\text {min }}\right) /\left(I_{\text {max }}+I_{\text {min }}\right)\) is

283124 In biprism experiment, the fringe width is 0.4 \(\mathrm{mm}\). What is the distance between \(4^{\text {th }}\) dark band and \(6^{\text {th }}\) bright band on the same side?

283125 The ratio if intensities of two wave producing interference is \(9: 4\), then the ratio of the resultant maximum and minimum intensities will be \(\left(\cos \frac{\pi}{3}=\frac{1}{2}\right)\)

283120 In Young's double slit experiment, the ration of the intensities of the dark and bright fringes is 16:36. The ratio of the amplitudes of the two light waves is

283122 In a biprism experiment, monochromatic light of wavelength \((\lambda)\) is used. The distance between two coherent sources is kept constant. If the distance between slit and eyepiece(D) is varied as \(D_1, D_2, D_3\) and \(D_4\), the corresponding measured fringe widths are \(z_1, z_2, z_3\) and \(z_4\) then

283123 Waves from two coherent sources of light having intensity ratio \(I_1: I_2\) equal to ' \(x\) ' interfere. Then in the interference pattern obtained on the screen, the value of \(\left(I_{\text {max }}-I_{\text {min }}\right) /\left(I_{\text {max }}+I_{\text {min }}\right)\) is

283124 In biprism experiment, the fringe width is 0.4 \(\mathrm{mm}\). What is the distance between \(4^{\text {th }}\) dark band and \(6^{\text {th }}\) bright band on the same side?

283125 The ratio if intensities of two wave producing interference is \(9: 4\), then the ratio of the resultant maximum and minimum intensities will be \(\left(\cos \frac{\pi}{3}=\frac{1}{2}\right)\)

283120 In Young's double slit experiment, the ration of the intensities of the dark and bright fringes is 16:36. The ratio of the amplitudes of the two light waves is

283122 In a biprism experiment, monochromatic light of wavelength \((\lambda)\) is used. The distance between two coherent sources is kept constant. If the distance between slit and eyepiece(D) is varied as \(D_1, D_2, D_3\) and \(D_4\), the corresponding measured fringe widths are \(z_1, z_2, z_3\) and \(z_4\) then

283123 Waves from two coherent sources of light having intensity ratio \(I_1: I_2\) equal to ' \(x\) ' interfere. Then in the interference pattern obtained on the screen, the value of \(\left(I_{\text {max }}-I_{\text {min }}\right) /\left(I_{\text {max }}+I_{\text {min }}\right)\) is

283124 In biprism experiment, the fringe width is 0.4 \(\mathrm{mm}\). What is the distance between \(4^{\text {th }}\) dark band and \(6^{\text {th }}\) bright band on the same side?

283125 The ratio if intensities of two wave producing interference is \(9: 4\), then the ratio of the resultant maximum and minimum intensities will be \(\left(\cos \frac{\pi}{3}=\frac{1}{2}\right)\)