368102 In a Young's experiment, the separation between the slits is \(0.10\;nm\), the wavelength of light used is \(600\;nm\) and the interference pattern is observed on a screen \(1.0\;m\) away. Find the separation between the successive bright fringes.

368103 Two identical narrow slits \(S_{1}\) and \(S_{2}\) are illuminated by light of wavelength \(\lambda\) from a point source \(P\). An interference pattern is produced on the screen as shown in figure. The condition for destructive interference at \(Q\) is that ( \(n\) is an integer)

368104 In the Young’s double slit experiment, the interference pattern is found to have an intensity ratio between bright and dark fringes as 9. This implies that

368105 The optical path difference between two identical light waves arriving at a point is \(31.5\,\lambda \) where ' \(\lambda\) ' is the wavelength of light used. The point is
[Two light sources are coherent]

368106 Assertion :
Two coherent source always have constant phase relationship.
Reason :
Light from two coherent sources is reaching the screen. If the path difference at a point on the screen for yellow light is \(3 \lambda / 2\) then the fringe at that point will be bright.

368102 In a Young's experiment, the separation between the slits is \(0.10\;nm\), the wavelength of light used is \(600\;nm\) and the interference pattern is observed on a screen \(1.0\;m\) away. Find the separation between the successive bright fringes.

368103 Two identical narrow slits \(S_{1}\) and \(S_{2}\) are illuminated by light of wavelength \(\lambda\) from a point source \(P\). An interference pattern is produced on the screen as shown in figure. The condition for destructive interference at \(Q\) is that ( \(n\) is an integer)

368104 In the Young’s double slit experiment, the interference pattern is found to have an intensity ratio between bright and dark fringes as 9. This implies that

368105 The optical path difference between two identical light waves arriving at a point is \(31.5\,\lambda \) where ' \(\lambda\) ' is the wavelength of light used. The point is
[Two light sources are coherent]

368106 Assertion :
Two coherent source always have constant phase relationship.
Reason :
Light from two coherent sources is reaching the screen. If the path difference at a point on the screen for yellow light is \(3 \lambda / 2\) then the fringe at that point will be bright.

368102 In a Young's experiment, the separation between the slits is \(0.10\;nm\), the wavelength of light used is \(600\;nm\) and the interference pattern is observed on a screen \(1.0\;m\) away. Find the separation between the successive bright fringes.

368103 Two identical narrow slits \(S_{1}\) and \(S_{2}\) are illuminated by light of wavelength \(\lambda\) from a point source \(P\). An interference pattern is produced on the screen as shown in figure. The condition for destructive interference at \(Q\) is that ( \(n\) is an integer)

368104 In the Young’s double slit experiment, the interference pattern is found to have an intensity ratio between bright and dark fringes as 9. This implies that

368105 The optical path difference between two identical light waves arriving at a point is \(31.5\,\lambda \) where ' \(\lambda\) ' is the wavelength of light used. The point is
[Two light sources are coherent]

368106 Assertion :
Two coherent source always have constant phase relationship.
Reason :
Light from two coherent sources is reaching the screen. If the path difference at a point on the screen for yellow light is \(3 \lambda / 2\) then the fringe at that point will be bright.

368102 In a Young's experiment, the separation between the slits is \(0.10\;nm\), the wavelength of light used is \(600\;nm\) and the interference pattern is observed on a screen \(1.0\;m\) away. Find the separation between the successive bright fringes.

368103 Two identical narrow slits \(S_{1}\) and \(S_{2}\) are illuminated by light of wavelength \(\lambda\) from a point source \(P\). An interference pattern is produced on the screen as shown in figure. The condition for destructive interference at \(Q\) is that ( \(n\) is an integer)

368104 In the Young’s double slit experiment, the interference pattern is found to have an intensity ratio between bright and dark fringes as 9. This implies that

368105 The optical path difference between two identical light waves arriving at a point is \(31.5\,\lambda \) where ' \(\lambda\) ' is the wavelength of light used. The point is
[Two light sources are coherent]

368106 Assertion :
Two coherent source always have constant phase relationship.
Reason :
Light from two coherent sources is reaching the screen. If the path difference at a point on the screen for yellow light is \(3 \lambda / 2\) then the fringe at that point will be bright.

368102 In a Young's experiment, the separation between the slits is \(0.10\;nm\), the wavelength of light used is \(600\;nm\) and the interference pattern is observed on a screen \(1.0\;m\) away. Find the separation between the successive bright fringes.

368103 Two identical narrow slits \(S_{1}\) and \(S_{2}\) are illuminated by light of wavelength \(\lambda\) from a point source \(P\). An interference pattern is produced on the screen as shown in figure. The condition for destructive interference at \(Q\) is that ( \(n\) is an integer)

368104 In the Young’s double slit experiment, the interference pattern is found to have an intensity ratio between bright and dark fringes as 9. This implies that

368105 The optical path difference between two identical light waves arriving at a point is \(31.5\,\lambda \) where ' \(\lambda\) ' is the wavelength of light used. The point is
[Two light sources are coherent]

368106 Assertion :
Two coherent source always have constant phase relationship.
Reason :
Light from two coherent sources is reaching the screen. If the path difference at a point on the screen for yellow light is \(3 \lambda / 2\) then the fringe at that point will be bright.