Physics-
General
Easy
Question
The angle of projection at which the horizontal range and maximum height of projectile are equal is -
The correct answer is: ![theta equals t a n to the power of negative 1 end exponent invisible function application 4 text or end text open parentheses theta equals 76 to the power of ring operator end exponent close parentheses](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAALIAAAASCAYAAAD/loSGAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAA+VJREFUeNrtWl1kHFEYHSNWVZRVERHVl4paESFiRUSV6ENFRKlaeaoQFdGn0oeKqr5Enyr6UlGrKkLEqqgqVbFirVBRFWuVPOYhSh4iIlbYflfP1M3d787Pzl93M4cj5s5k7tz7nTn3u9+sYSSQ0UdcIP5IpiJBK+MDcZZYT6YiViwSj8DFZDqaR6sIea4NAy3GUyL2gFvMGBcx9gRtIOQBYrkN5/4YArbQA2dWUcIcaDFKLBD3iUVitg1EqaMfIU/ELHgRyMEYY1j3OLfDxDWI8pS4QbzlQ8hDcGsWWUyAieMu4l5IgbiBYLSiI3cSKzEKedBm7qKMIYf7xGWlbRbC7cPxFeK0RohqalGySZ+2IOgGiN16r9L2xcnCm8Q94kqLCvktcSZGIb8izmvORRlDFd0Q1yWpLUP83kSefAza7QEec+fHiXnm4lXi3YAH/FxZhp5K54STvCAeEGsIzHXm/59g4sQznxAPMbCwhSyW7W8ec+kJOHgNfyc1fV7DeMRSemZzPyHMMaY9yhhy2GDSHfHS50Lqb0SKxT8swyVViGXqTpN5kl2gRb40xbR/Ii4R0xA1d90aRJtHnmXChUTudTngvE9GivhTerHcCDmLpb0fx/04HmH6rsDpUw73PNJcE3UMZTwy/tbgVVSVnDdIpLj8uWIzkO4QHqLKOG0OIpXxnnGTX8i7VAhXvhpyaWje46ZwHY6sOvRHRlBDLp9D59ZRx9CCiOM2sYM5d4rcuICVs4ZUYzqgvmuGspxzO0Ndu1+YGJSKTcapiorgTeROKjo09wyy3FVqorrBuSfnJF7y7TMPsQorhmqMbts4/g7MqAPPMwozmgtayN1croGSybqPEkzdZrktMu0n0m5bJ9osBM/lS5shBmsblRav4qu7CYBHIXMvR9QxlKsUnx2etVdTedkPOrWwSjbcpuxhCKLIIWVQ8ZvZWO0w/5vX3DMfciWjmWCH4chfMTdxxtAymqqhr2cbELnp8mX2vdnrNBp/KJOGiFIhTMBrTfloXyndLDBusoQNkeGyPc4ynZUjq1WKKUZ0XoTMld+ijqE1jqLDNSJ9eMC038Qq5wfzmItz2JXKV6KTMrNJCQpviO+Y9pco15jIi1eYZaugKSUVIioxeRXfMKoUGSnX3mMc1YuQdR9EooyhwKoLt09B7DPSZjCL6s+4z/7ZDyIDeKNr6GQyxAnIwH3rjFs8Q+ViAe58oJTfDhXXdmqPW8hWlaKKud01+LKj148rZaPxI0eUMTQQm7SL68TXxWXsd84g7DGffdt+ov4f0WUk0FVRyhd4/I4/GkrQOhAfIS7i73VFXnzuO8IfzjNIDslwLFMAAAFcdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1pPiYjeDNCODs8L21pPjxtbz49PC9tbz48bXN1cD48bXJvdz48bWk+dDwvbWk+PG1pPmE8L21pPjxtaT5uPC9taT48L21yb3c+PG1yb3c+PG1vPi08L21vPjxtbj4xPC9tbj48L21yb3c+PC9tc3VwPjxtbz4mI3gyMDYxOzwvbW8+PG1uPjQ8L21uPjxtdGV4dD4mI3hBMDtvciYjeEEwOzwvbXRleHQ+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1yb3c+PG1pPiYjeDNCODs8L21pPjxtbz49PC9tbz48bXN1cD48bW4+NzY8L21uPjxtbz4mI3gyMjE4OzwvbW8+PC9tc3VwPjwvbXJvdz48L21mZW5jZWQ+PC9tYXRoProdzrkAAAAASUVORK5CYII=)
Related Questions to study
physics-
An object is thrown along a direction inclined at an angle of
with the horizontal direction. The horizontal range of the particle is equal to -
An object is thrown along a direction inclined at an angle of
with the horizontal direction. The horizontal range of the particle is equal to -
physics-General
Physics
The Figure shows the Position-time (x-1) graph of one dimensional motion of a body of mass 0.4 kg. The magnitude of each impulse is
![](data:image/png;base64,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)
The Figure shows the Position-time (x-1) graph of one dimensional motion of a body of mass 0.4 kg. The magnitude of each impulse is
![](data:image/png;base64,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)
PhysicsGeneral
physics
A Wagon weighing 1000 kg is moving with a velocity 50 km h1 on smooth horizental rails. A mass of 250 kg is copped into il. The velocity with which it moves now is
A Wagon weighing 1000 kg is moving with a velocity 50 km h1 on smooth horizental rails. A mass of 250 kg is copped into il. The velocity with which it moves now is
physicsGeneral
physics
Swimming is possible on account of
Swimming is possible on account of
physicsGeneral
physics
A cold soft drink is kept on the balance. When the cap is open, then the weight
A cold soft drink is kept on the balance. When the cap is open, then the weight
physicsGeneral
physics
A body of mass 5 kg s arts from the arigin with an initial velocity
. If a constant Force
acts on the body. the lime in which the y-component of the velocity becomes nero is
A body of mass 5 kg s arts from the arigin with an initial velocity
. If a constant Force
acts on the body. the lime in which the y-component of the velocity becomes nero is
physicsGeneral
physics
A player caught a cricket ball of mass 150 g mowing at the rate at 20 ms-1 . If the catching process be completed in 0.1 s the force of the below exerted by the ball on the hands of player is
A player caught a cricket ball of mass 150 g mowing at the rate at 20 ms-1 . If the catching process be completed in 0.1 s the force of the below exerted by the ball on the hands of player is
physicsGeneral
physics
A particle moves in the XY Plane under the action of a fore F sach that the components of its linear momentum P at any time t are Px =2cost, TY=2 sint . The angle betwcen F and P at time t is
A particle moves in the XY Plane under the action of a fore F sach that the components of its linear momentum P at any time t are Px =2cost, TY=2 sint . The angle betwcen F and P at time t is
physicsGeneral
physics
When the speed of a moving body is doubled
When the speed of a moving body is doubled
physicsGeneral
physics
10,000 small balls, each weighing 1 g strike one square cm of area per second with a velocity 100 ms-1 in a normal direction and rebound with the same velocity. The value of pressure on the surface will be,
10,000 small balls, each weighing 1 g strike one square cm of area per second with a velocity 100 ms-1 in a normal direction and rebound with the same velocity. The value of pressure on the surface will be,
physicsGeneral
physics
Which of the following quantities measured from different inertial reference frames are same
Which of the following quantities measured from different inertial reference frames are same
physicsGeneral
physics
Same force acts on two bodies of different masses 2 kg and 4 kg initially at rest. The ratio of times required to acquire same final velocity is
Same force acts on two bodies of different masses 2 kg and 4 kg initially at rest. The ratio of times required to acquire same final velocity is
physicsGeneral
physics
A lift is going up. The total mass of the lift and the passenger is 1000 kg The variation in the speed of the lift is as given in the graph. The tension in the rope pulling the lift at t= 1.5sec will be
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)
A lift is going up. The total mass of the lift and the passenger is 1000 kg The variation in the speed of the lift is as given in the graph. The tension in the rope pulling the lift at t= 1.5sec will be
![](data:image/png;base64,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)
physicsGeneral
physics
Force of 5 N acts un a body of weigh: 98 N. what is the acceleration produced in ms-2
Force of 5 N acts un a body of weigh: 98 N. what is the acceleration produced in ms-2
physicsGeneral
physics
A particle moves in the X-Y plane under the influence of a force such that its linear momentum is
siny (kt)] where and and constants. The angle between the force and momentum is.
A particle moves in the X-Y plane under the influence of a force such that its linear momentum is
siny (kt)] where and and constants. The angle between the force and momentum is.
physicsGeneral