Physics
General
Easy
Question
The minimum angle of deviation of a prism of refractive index 1.732 is equal to its refracting angle. What is the angle of prism?
The correct answer is: ![60 to the power of 0](data:image/png;base64,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)
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Angle of prism is A and its one surface is silvered. Light rays falling at an angle at incidence 2 A on first surface return back through the same path after suffering reflection at second silvered surface What is the refractive index of material?
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A light ray is incident perpendicular to one face of
prism and is totally internally reflected at the glass-air interface. If the angle of reflection is
. We conclude that the refractive index....
.![](data:image/png;base64,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)
A light ray is incident perpendicular to one face of
prism and is totally internally reflected at the glass-air interface. If the angle of reflection is
. We conclude that the refractive index....
.![](data:image/png;base64,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)
physicsGeneral
biology
The below diagram is a duct system of liver, gall bladder and pancreas. Write the names of ducts from A to D
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/485011/1/887664/Picture1.png)
The below diagram is a duct system of liver, gall bladder and pancreas. Write the names of ducts from A to D
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/485011/1/887664/Picture1.png)
biologyGeneral
physics
A ray falls on a prism ABC(AB=BC) and travels as shown in the figure. The minimum refractive, index of the prism material should be.
![](data:image/png;base64,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)
A ray falls on a prism ABC(AB=BC) and travels as shown in the figure. The minimum refractive, index of the prism material should be.
![](data:image/png;base64,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)
physicsGeneral
physics
Two parallel light rays are incident at one surface of a prism of refractive index as shown in figure. What is the angle between the rays as they emerge ?
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Two parallel light rays are incident at one surface of a prism of refractive index as shown in figure. What is the angle between the rays as they emerge ?
![](data:image/png;base64,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)
physicsGeneral
physics
An object is placed at a distance of
the from a convex lens the image will be ...
An object is placed at a distance of
the from a convex lens the image will be ...
physicsGeneral
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A concave mirror of focal length produces an images n times the size of the object. If the image is real then What is the distance of the object from the mirror?
A concave mirror of focal length produces an images n times the size of the object. If the image is real then What is the distance of the object from the mirror?
physicsGeneral
physics
A short linear object of length L lies on the axis of a spherical mirror of focal length of fat a distance u from the mirror. Its image has an axial length L ' equal to
A short linear object of length L lies on the axis of a spherical mirror of focal length of fat a distance u from the mirror. Its image has an axial length L ' equal to
physicsGeneral
physics
Which of the following graphs is the magnifications of a real image against the distance from the focus of a concave mirror?
Which of the following graphs is the magnifications of a real image against the distance from the focus of a concave mirror?
physicsGeneral
physics
A spherical mirror forms an erect image three times the linear size of the object. If the distance between the object and the image is 80 cm , What is the focal length of the mirror
A spherical mirror forms an erect image three times the linear size of the object. If the distance between the object and the image is 80 cm , What is the focal length of the mirror
physicsGeneral
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The distance between object and the screen is D . Real images of an object are formed on the screen two positions of a lens seperated by a distance d. What will be the ratio between the sizes of two images?
The distance between object and the screen is D . Real images of an object are formed on the screen two positions of a lens seperated by a distance d. What will be the ratio between the sizes of two images?
physicsGeneral
physics-
The dimensions of a conductor of specific resistance
are shown below :What is its resistance across
?
![](data:image/png;base64,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)
The dimensions of a conductor of specific resistance
are shown below :What is its resistance across
?
![](data:image/png;base64,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)
physics-General