367967 In a Lloyd's mirror experiment if the mirror reflets \(75\% \) of lights incident on it the ratio of intensity at maxxima and minima on the screen will be

367968 In a biprism experiment, the distance between the slits is \(0.25 {~cm}\) and the distance of screen from slits is \(120 {~cm}\). If the wavelength of light used is \(6000\)\( \mathop A^{~~\circ} \) and \({I}_{0}\) is the intensity of central maximum, then at what distance from the central maxima, the intensity will be \(\dfrac{{I}_{0}}{2}\) ?

367969 In Fresnel’s biprism experiment, on increasing the prism angle, fringe width will

367970 In Fresnel's biprism \((\mu=1.5)\) experiment the distance between source and biprism is \(0.3\,m\) and that between biprism and screen is \(0.7\,m\) and angle of prism is \(1^{\circ}\). The fringe width with light of wavelength \(6000\mathop A\limits^ \circ \) will be

367971 A Fresnel biprism of angle \(2^{\circ}\) is illuminated by light of wavelength \(6280\)\( \mathop A^{~~\circ} \) from a source which is \(0.10 {~m}\) away from it. What will be the width of the fringes formed on a screen kept \(0.9 {~m}\) away from the biprism?
(Take Refractive index of glass \( = 1.5,\pi = 3.14\))

367967 In a Lloyd's mirror experiment if the mirror reflets \(75\% \) of lights incident on it the ratio of intensity at maxxima and minima on the screen will be

367968 In a biprism experiment, the distance between the slits is \(0.25 {~cm}\) and the distance of screen from slits is \(120 {~cm}\). If the wavelength of light used is \(6000\)\( \mathop A^{~~\circ} \) and \({I}_{0}\) is the intensity of central maximum, then at what distance from the central maxima, the intensity will be \(\dfrac{{I}_{0}}{2}\) ?

367969 In Fresnel’s biprism experiment, on increasing the prism angle, fringe width will

367970 In Fresnel's biprism \((\mu=1.5)\) experiment the distance between source and biprism is \(0.3\,m\) and that between biprism and screen is \(0.7\,m\) and angle of prism is \(1^{\circ}\). The fringe width with light of wavelength \(6000\mathop A\limits^ \circ \) will be

367971 A Fresnel biprism of angle \(2^{\circ}\) is illuminated by light of wavelength \(6280\)\( \mathop A^{~~\circ} \) from a source which is \(0.10 {~m}\) away from it. What will be the width of the fringes formed on a screen kept \(0.9 {~m}\) away from the biprism?
(Take Refractive index of glass \( = 1.5,\pi = 3.14\))

367967 In a Lloyd's mirror experiment if the mirror reflets \(75\% \) of lights incident on it the ratio of intensity at maxxima and minima on the screen will be

367968 In a biprism experiment, the distance between the slits is \(0.25 {~cm}\) and the distance of screen from slits is \(120 {~cm}\). If the wavelength of light used is \(6000\)\( \mathop A^{~~\circ} \) and \({I}_{0}\) is the intensity of central maximum, then at what distance from the central maxima, the intensity will be \(\dfrac{{I}_{0}}{2}\) ?

367969 In Fresnel’s biprism experiment, on increasing the prism angle, fringe width will

367970 In Fresnel's biprism \((\mu=1.5)\) experiment the distance between source and biprism is \(0.3\,m\) and that between biprism and screen is \(0.7\,m\) and angle of prism is \(1^{\circ}\). The fringe width with light of wavelength \(6000\mathop A\limits^ \circ \) will be

367971 A Fresnel biprism of angle \(2^{\circ}\) is illuminated by light of wavelength \(6280\)\( \mathop A^{~~\circ} \) from a source which is \(0.10 {~m}\) away from it. What will be the width of the fringes formed on a screen kept \(0.9 {~m}\) away from the biprism?
(Take Refractive index of glass \( = 1.5,\pi = 3.14\))

367967 In a Lloyd's mirror experiment if the mirror reflets \(75\% \) of lights incident on it the ratio of intensity at maxxima and minima on the screen will be

367968 In a biprism experiment, the distance between the slits is \(0.25 {~cm}\) and the distance of screen from slits is \(120 {~cm}\). If the wavelength of light used is \(6000\)\( \mathop A^{~~\circ} \) and \({I}_{0}\) is the intensity of central maximum, then at what distance from the central maxima, the intensity will be \(\dfrac{{I}_{0}}{2}\) ?

367969 In Fresnel’s biprism experiment, on increasing the prism angle, fringe width will

367970 In Fresnel's biprism \((\mu=1.5)\) experiment the distance between source and biprism is \(0.3\,m\) and that between biprism and screen is \(0.7\,m\) and angle of prism is \(1^{\circ}\). The fringe width with light of wavelength \(6000\mathop A\limits^ \circ \) will be

367971 A Fresnel biprism of angle \(2^{\circ}\) is illuminated by light of wavelength \(6280\)\( \mathop A^{~~\circ} \) from a source which is \(0.10 {~m}\) away from it. What will be the width of the fringes formed on a screen kept \(0.9 {~m}\) away from the biprism?
(Take Refractive index of glass \( = 1.5,\pi = 3.14\))

367967 In a Lloyd's mirror experiment if the mirror reflets \(75\% \) of lights incident on it the ratio of intensity at maxxima and minima on the screen will be

367968 In a biprism experiment, the distance between the slits is \(0.25 {~cm}\) and the distance of screen from slits is \(120 {~cm}\). If the wavelength of light used is \(6000\)\( \mathop A^{~~\circ} \) and \({I}_{0}\) is the intensity of central maximum, then at what distance from the central maxima, the intensity will be \(\dfrac{{I}_{0}}{2}\) ?

367969 In Fresnel’s biprism experiment, on increasing the prism angle, fringe width will

367970 In Fresnel's biprism \((\mu=1.5)\) experiment the distance between source and biprism is \(0.3\,m\) and that between biprism and screen is \(0.7\,m\) and angle of prism is \(1^{\circ}\). The fringe width with light of wavelength \(6000\mathop A\limits^ \circ \) will be

367971 A Fresnel biprism of angle \(2^{\circ}\) is illuminated by light of wavelength \(6280\)\( \mathop A^{~~\circ} \) from a source which is \(0.10 {~m}\) away from it. What will be the width of the fringes formed on a screen kept \(0.9 {~m}\) away from the biprism?
(Take Refractive index of glass \( = 1.5,\pi = 3.14\))