Physics
General
Easy
Question
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?
- tan A
- 2 sin A
- 2 cos A
![A over 2](data:image/png;base64,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)
The correct answer is: 2 cos A
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A light ray is incident perpendicular to one face of
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. 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
physics-
For the electrical circuit shown in the figure, the potential difference across the resistor of 400
as will be measured by the voltmeter
of resistance 400 is…..
![](data:image/png;base64,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)
For the electrical circuit shown in the figure, the potential difference across the resistor of 400
as will be measured by the voltmeter
of resistance 400 is…..
![](data:image/png;base64,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)
physics-General
physics
A convex lens of focal length f produces a real image x times the size of an object, Then what is the, distance of the object fromthe lens?
A convex lens of focal length f produces a real image x times the size of an object, Then what is the, distance of the object fromthe lens?
physicsGeneral
physics-
Which the substances A,B or
has the highest specific heat in The temperature Vs time graph is shown.
![](data:image/png;base64,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)
Which the substances A,B or
has the highest specific heat in The temperature Vs time graph is shown.
![](data:image/png;base64,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)
physics-General
physics-
The graph shows the variation of temperature (T) of one kilogram of a material with the heat (H) supplied to it, At O, the substance is in the solid state. From the graph, we can conclude that...
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)
The graph shows the variation of temperature (T) of one kilogram of a material with the heat (H) supplied to it, At O, the substance is in the solid state. From the graph, we can conclude that...
![](data:image/png;base64,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)
physics-General