367907 Diameter of human eye lens is \(2\;mm\). What will be the minimum distance between two points to resolve them, which are situated at a distance of \(50\;m\) from eye? The wavelength of light is \(5000\mathop A\limits^ \circ .\)

367908 The head lights of a jeep are 1.2 \(m\) apart. If the pupil of the eye of an observer has a diameter of 2 \(mm\) and light of wavelength \(5896\mathop A\limits^ \circ \) is used, what should be the maximum distance of the jeep from the observer if the two head lights are just separated ?

367909 Two parallel pillars are \(11\,km\) away from an observer. The minimum distance between the pillars so that they can be seen separately will be

367910 Two luminous point sources separated by a certain distance are at 10 \(km\) form an observe. If the aperture of his eye is \(2.5 \times {10^{ - 3}}\;m\) and the wavelength of light used is 500\(nm\), the distance of separation between the point sources just seen to be resolved is

367911 An astronaut is looking down on earth’s surface from a space shuttle at an altitude of 400 \(km\). Assuming that the astronaut’s pupil diameter is 5 \(mm\) and the wavelength of visible light is 500 \(nm\). The astronaut will be able to resolve linear object of the size

367907 Diameter of human eye lens is \(2\;mm\). What will be the minimum distance between two points to resolve them, which are situated at a distance of \(50\;m\) from eye? The wavelength of light is \(5000\mathop A\limits^ \circ .\)

367908 The head lights of a jeep are 1.2 \(m\) apart. If the pupil of the eye of an observer has a diameter of 2 \(mm\) and light of wavelength \(5896\mathop A\limits^ \circ \) is used, what should be the maximum distance of the jeep from the observer if the two head lights are just separated ?

367909 Two parallel pillars are \(11\,km\) away from an observer. The minimum distance between the pillars so that they can be seen separately will be

367910 Two luminous point sources separated by a certain distance are at 10 \(km\) form an observe. If the aperture of his eye is \(2.5 \times {10^{ - 3}}\;m\) and the wavelength of light used is 500\(nm\), the distance of separation between the point sources just seen to be resolved is

367911 An astronaut is looking down on earth’s surface from a space shuttle at an altitude of 400 \(km\). Assuming that the astronaut’s pupil diameter is 5 \(mm\) and the wavelength of visible light is 500 \(nm\). The astronaut will be able to resolve linear object of the size

367907 Diameter of human eye lens is \(2\;mm\). What will be the minimum distance between two points to resolve them, which are situated at a distance of \(50\;m\) from eye? The wavelength of light is \(5000\mathop A\limits^ \circ .\)

367908 The head lights of a jeep are 1.2 \(m\) apart. If the pupil of the eye of an observer has a diameter of 2 \(mm\) and light of wavelength \(5896\mathop A\limits^ \circ \) is used, what should be the maximum distance of the jeep from the observer if the two head lights are just separated ?

367909 Two parallel pillars are \(11\,km\) away from an observer. The minimum distance between the pillars so that they can be seen separately will be

367910 Two luminous point sources separated by a certain distance are at 10 \(km\) form an observe. If the aperture of his eye is \(2.5 \times {10^{ - 3}}\;m\) and the wavelength of light used is 500\(nm\), the distance of separation between the point sources just seen to be resolved is

367911 An astronaut is looking down on earth’s surface from a space shuttle at an altitude of 400 \(km\). Assuming that the astronaut’s pupil diameter is 5 \(mm\) and the wavelength of visible light is 500 \(nm\). The astronaut will be able to resolve linear object of the size

367907 Diameter of human eye lens is \(2\;mm\). What will be the minimum distance between two points to resolve them, which are situated at a distance of \(50\;m\) from eye? The wavelength of light is \(5000\mathop A\limits^ \circ .\)

367908 The head lights of a jeep are 1.2 \(m\) apart. If the pupil of the eye of an observer has a diameter of 2 \(mm\) and light of wavelength \(5896\mathop A\limits^ \circ \) is used, what should be the maximum distance of the jeep from the observer if the two head lights are just separated ?

367909 Two parallel pillars are \(11\,km\) away from an observer. The minimum distance between the pillars so that they can be seen separately will be

367910 Two luminous point sources separated by a certain distance are at 10 \(km\) form an observe. If the aperture of his eye is \(2.5 \times {10^{ - 3}}\;m\) and the wavelength of light used is 500\(nm\), the distance of separation between the point sources just seen to be resolved is

367911 An astronaut is looking down on earth’s surface from a space shuttle at an altitude of 400 \(km\). Assuming that the astronaut’s pupil diameter is 5 \(mm\) and the wavelength of visible light is 500 \(nm\). The astronaut will be able to resolve linear object of the size

367907 Diameter of human eye lens is \(2\;mm\). What will be the minimum distance between two points to resolve them, which are situated at a distance of \(50\;m\) from eye? The wavelength of light is \(5000\mathop A\limits^ \circ .\)

367908 The head lights of a jeep are 1.2 \(m\) apart. If the pupil of the eye of an observer has a diameter of 2 \(mm\) and light of wavelength \(5896\mathop A\limits^ \circ \) is used, what should be the maximum distance of the jeep from the observer if the two head lights are just separated ?

367909 Two parallel pillars are \(11\,km\) away from an observer. The minimum distance between the pillars so that they can be seen separately will be

367910 Two luminous point sources separated by a certain distance are at 10 \(km\) form an observe. If the aperture of his eye is \(2.5 \times {10^{ - 3}}\;m\) and the wavelength of light used is 500\(nm\), the distance of separation between the point sources just seen to be resolved is

367911 An astronaut is looking down on earth’s surface from a space shuttle at an altitude of 400 \(km\). Assuming that the astronaut’s pupil diameter is 5 \(mm\) and the wavelength of visible light is 500 \(nm\). The astronaut will be able to resolve linear object of the size