283430 The intensity of each of the two slits in Young's double slit experiment is \(I_0\). Calculate the minimum separation between the points on the screen, where intensities are \(2 \mathrm{I}_0\) and \(\mathrm{I}_0\). If fringe width is \(b\)

283431 In Young's double slit experiment, the \(10^{\text {th }}\) maximum of wavelength \(\lambda_1\) is at a distance of \(y_1\) from the central maximum. When the wavelength of the source is changed to \(\lambda_2, 5^{\text {th }}\) maximum is at a distance of \(y_2\) from its central maximum. The ratio \(\left(\frac{y_1}{y_2}\right)\) is

283432 In the Young's double slit experiment, the intensities at two points \(P_1\) and \(P_2\) on the screen are respectively \(I_1\) and \(I_2\). If \(P_1\) is located at the centre of a bright fringe and \(P_2\) is located at a distance equal to a quarter of fringe width from \(P_1\), then \(\frac{I_1}{I_2}\) is

283433 In Young's double slit experiment, red light of wavelength \(6000 \AA\) is used and the nth bright fringe is obtained at a point \(P\) on the screen. Keeping the same setting, the source of light is replaced by green light of wavelength \(5000 \AA\) and now \((n+1)\) th bright fringe is obtained at the point \(P\) on the screen. The value of \(n\) is

283435 In a double slit experiment, the distance between slits is \(5.0 \mathrm{~mm}\) and the slits are \(1.0 \mathrm{~m}\) from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength \(480 \mathrm{~nm}\) and the other due to light of wavelength \(600 \mathrm{~nm}\). What is the separation on the screen between the third order bright fringes of the two interference patterns?

283430 The intensity of each of the two slits in Young's double slit experiment is \(I_0\). Calculate the minimum separation between the points on the screen, where intensities are \(2 \mathrm{I}_0\) and \(\mathrm{I}_0\). If fringe width is \(b\)

283431 In Young's double slit experiment, the \(10^{\text {th }}\) maximum of wavelength \(\lambda_1\) is at a distance of \(y_1\) from the central maximum. When the wavelength of the source is changed to \(\lambda_2, 5^{\text {th }}\) maximum is at a distance of \(y_2\) from its central maximum. The ratio \(\left(\frac{y_1}{y_2}\right)\) is

283432 In the Young's double slit experiment, the intensities at two points \(P_1\) and \(P_2\) on the screen are respectively \(I_1\) and \(I_2\). If \(P_1\) is located at the centre of a bright fringe and \(P_2\) is located at a distance equal to a quarter of fringe width from \(P_1\), then \(\frac{I_1}{I_2}\) is

283433 In Young's double slit experiment, red light of wavelength \(6000 \AA\) is used and the nth bright fringe is obtained at a point \(P\) on the screen. Keeping the same setting, the source of light is replaced by green light of wavelength \(5000 \AA\) and now \((n+1)\) th bright fringe is obtained at the point \(P\) on the screen. The value of \(n\) is

283435 In a double slit experiment, the distance between slits is \(5.0 \mathrm{~mm}\) and the slits are \(1.0 \mathrm{~m}\) from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength \(480 \mathrm{~nm}\) and the other due to light of wavelength \(600 \mathrm{~nm}\). What is the separation on the screen between the third order bright fringes of the two interference patterns?

283430 The intensity of each of the two slits in Young's double slit experiment is \(I_0\). Calculate the minimum separation between the points on the screen, where intensities are \(2 \mathrm{I}_0\) and \(\mathrm{I}_0\). If fringe width is \(b\)

283431 In Young's double slit experiment, the \(10^{\text {th }}\) maximum of wavelength \(\lambda_1\) is at a distance of \(y_1\) from the central maximum. When the wavelength of the source is changed to \(\lambda_2, 5^{\text {th }}\) maximum is at a distance of \(y_2\) from its central maximum. The ratio \(\left(\frac{y_1}{y_2}\right)\) is

283432 In the Young's double slit experiment, the intensities at two points \(P_1\) and \(P_2\) on the screen are respectively \(I_1\) and \(I_2\). If \(P_1\) is located at the centre of a bright fringe and \(P_2\) is located at a distance equal to a quarter of fringe width from \(P_1\), then \(\frac{I_1}{I_2}\) is

283433 In Young's double slit experiment, red light of wavelength \(6000 \AA\) is used and the nth bright fringe is obtained at a point \(P\) on the screen. Keeping the same setting, the source of light is replaced by green light of wavelength \(5000 \AA\) and now \((n+1)\) th bright fringe is obtained at the point \(P\) on the screen. The value of \(n\) is

283435 In a double slit experiment, the distance between slits is \(5.0 \mathrm{~mm}\) and the slits are \(1.0 \mathrm{~m}\) from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength \(480 \mathrm{~nm}\) and the other due to light of wavelength \(600 \mathrm{~nm}\). What is the separation on the screen between the third order bright fringes of the two interference patterns?

283430 The intensity of each of the two slits in Young's double slit experiment is \(I_0\). Calculate the minimum separation between the points on the screen, where intensities are \(2 \mathrm{I}_0\) and \(\mathrm{I}_0\). If fringe width is \(b\)

283431 In Young's double slit experiment, the \(10^{\text {th }}\) maximum of wavelength \(\lambda_1\) is at a distance of \(y_1\) from the central maximum. When the wavelength of the source is changed to \(\lambda_2, 5^{\text {th }}\) maximum is at a distance of \(y_2\) from its central maximum. The ratio \(\left(\frac{y_1}{y_2}\right)\) is

283432 In the Young's double slit experiment, the intensities at two points \(P_1\) and \(P_2\) on the screen are respectively \(I_1\) and \(I_2\). If \(P_1\) is located at the centre of a bright fringe and \(P_2\) is located at a distance equal to a quarter of fringe width from \(P_1\), then \(\frac{I_1}{I_2}\) is

283433 In Young's double slit experiment, red light of wavelength \(6000 \AA\) is used and the nth bright fringe is obtained at a point \(P\) on the screen. Keeping the same setting, the source of light is replaced by green light of wavelength \(5000 \AA\) and now \((n+1)\) th bright fringe is obtained at the point \(P\) on the screen. The value of \(n\) is

283435 In a double slit experiment, the distance between slits is \(5.0 \mathrm{~mm}\) and the slits are \(1.0 \mathrm{~m}\) from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength \(480 \mathrm{~nm}\) and the other due to light of wavelength \(600 \mathrm{~nm}\). What is the separation on the screen between the third order bright fringes of the two interference patterns?

283430 The intensity of each of the two slits in Young's double slit experiment is \(I_0\). Calculate the minimum separation between the points on the screen, where intensities are \(2 \mathrm{I}_0\) and \(\mathrm{I}_0\). If fringe width is \(b\)

283431 In Young's double slit experiment, the \(10^{\text {th }}\) maximum of wavelength \(\lambda_1\) is at a distance of \(y_1\) from the central maximum. When the wavelength of the source is changed to \(\lambda_2, 5^{\text {th }}\) maximum is at a distance of \(y_2\) from its central maximum. The ratio \(\left(\frac{y_1}{y_2}\right)\) is

283432 In the Young's double slit experiment, the intensities at two points \(P_1\) and \(P_2\) on the screen are respectively \(I_1\) and \(I_2\). If \(P_1\) is located at the centre of a bright fringe and \(P_2\) is located at a distance equal to a quarter of fringe width from \(P_1\), then \(\frac{I_1}{I_2}\) is

283433 In Young's double slit experiment, red light of wavelength \(6000 \AA\) is used and the nth bright fringe is obtained at a point \(P\) on the screen. Keeping the same setting, the source of light is replaced by green light of wavelength \(5000 \AA\) and now \((n+1)\) th bright fringe is obtained at the point \(P\) on the screen. The value of \(n\) is

283435 In a double slit experiment, the distance between slits is \(5.0 \mathrm{~mm}\) and the slits are \(1.0 \mathrm{~m}\) from the screen. Two interference patterns can be seen on the screen: one due to light of wavelength \(480 \mathrm{~nm}\) and the other due to light of wavelength \(600 \mathrm{~nm}\). What is the separation on the screen between the third order bright fringes of the two interference patterns?