Physics-
General
Easy
Question
If a stone
to hit at a point which is at a distance
away and at a height
above the point from where the stone starts, then what is the value of initial sped
, if the stone is launched at an angle
?
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/903976/1/928159/Picture58.png)
The correct answer is: ![fraction numerator d over denominator cos invisible function application theta end fraction square root of fraction numerator g over denominator 2 left parenthesis d tan invisible function application theta minus h right parenthesis end fraction end root](data:image/png;base64,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)
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Match the following and mark the correct options
![](data:image/png;base64,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)
Match the following and mark the correct options
![](data:image/png;base64,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)
biologyGeneral
Physics-
A point mass
is suspended from a light thread of length
fixed at
, is whirled in a horizontal circle at constant speed as shown. From your point of view, stationary with respect to the mass, the forces on the mass are![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/903973/1/928131/Picture57.png)
A point mass
is suspended from a light thread of length
fixed at
, is whirled in a horizontal circle at constant speed as shown. From your point of view, stationary with respect to the mass, the forces on the mass are![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/903973/1/928131/Picture57.png)
Physics-General
physics-
The frequency of a FM transmitter without signal input is called
The frequency of a FM transmitter without signal input is called
physics-General
physics-
In a communication system, noise is most likely to affect the signal
In a communication system, noise is most likely to affect the signal
physics-General
physics-
In the satellite communication, the uplinking frequency range is
In the satellite communication, the uplinking frequency range is
physics-General
physics-
Frequency range used in down linking in satellite communication is
Frequency range used in down linking in satellite communication is
physics-General
physics-
Cellular Mobile works in the frequency range of
Cellular Mobile works in the frequency range of
physics-General
physics-
The frequency which is not part of AM broadcast
The frequency which is not part of AM broadcast
physics-General
physics-
For TV transmission the frequency range employed
For TV transmission the frequency range employed
physics-General
physics-
The frequency band used for radar relay systems & T.V is
The frequency band used for radar relay systems & T.V is
physics-General
physics-
Frequency ranges for micro waves are :
Frequency ranges for micro waves are :
physics-General
physics-
The higher frequency TV broad casting bands range is
The higher frequency TV broad casting bands range is
physics-General
Physics-
A string of length
is fixed at one end and carries a mass
at the other end. The string makes
revolutions per
around the vertical axis through the fixed end as shown in figure, then tension in the string is![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/903886/1/928100/Picture50.png)
A string of length
is fixed at one end and carries a mass
at the other end. The string makes
revolutions per
around the vertical axis through the fixed end as shown in figure, then tension in the string is![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/questiontext/903886/1/928100/Picture50.png)
Physics-General
maths-
where
Pairs
which satisfy both the equations is/are
where
Pairs
which satisfy both the equations is/are
maths-General
maths-
The number of integral values of k for which the equation
has a solution is
The number of integral values of k for which the equation
has a solution is
maths-General