Physics-
General
Easy
Question
Two wires
and
are tied at
of small sphere of mass 5 kg, which revolves at a constant speed
in the horizontal circle of radius 1.6 m. The minimum value of
is
![](data:image/png;base64,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)
- 3.01
- 4.01
- 8.2
- 3.96
The correct answer is: 3.96 ![m s to the power of negative 1 end exponent](data:image/png;base64,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)
From force diagram shown in figure
(i)
(ii)
After solving Eq. (i) and eq. (ii), we get
![T subscript 1 end subscript equals fraction numerator m g minus fraction numerator m v to the power of 2 end exponent over denominator r end fraction over denominator open parentheses fraction numerator square root of 3 minus 1 over denominator 2 end fraction close parentheses end fraction](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAHcAAABHCAYAAAA9Q9gnAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAApgpYK8gAABNVJREFUeNrtXW9klVEYP2YmuaZZyTWJZJKZkWQyE5lkkr5Mqg+rmUmSRE0mSV8mfcj0JUlmRlLJtfqSJEnMJMlEJcnMSNaVXGM9P/e5entru+95997znnvO8+PHfc99/9zzPO8553me85xzlRJUC44T54lfiN0iDrcwTKwjdhC/ijjcRC3xl4jBTZwgXhUxuIddxIfcegUOoZmY43FXYBGmiYeIU8QCW77riU+Ic8RePu8WsSd0bRPxDfEZK1hgEWqIC8RJ4hZiK/Ez8TYrC8ff+NweVnAQD4hdxMUQBRZgB/EDsXGZ46f8uT7k5uwjjosI7cXBUGssd/yKW/hq4lvuvgWW4hqxX+P4IvEk8QqPzQKLcY+4V+O4k1vsSxGd/YCxtErjGAbYT+JWEZ3ACVwgnmUDA+PULHEm0KU1qGJYDi0BsyeDoethoAyzX4nY7F3iCN9TkDLusIIn2cJECG4j8RMxy05+D5dvYAWWLM1a/v4sfwZPs/+5X0SbPt6rYkSnIVQOv/DGEuVZ/jxEvLzEPbMi2nRRMjJWa5aXMBMIGgTPyS/zzMUIXMm1SbKqEYzi6JZvIz7XuFZgGOEojk75AeKoxrUCwwhHcXTKl4rPQuHHRLTpIxzF0SmvZ7epjY/b2A2CwdUpok0f4SiObjlaL6bZCuxKdbG/WyOidQ8tSqbSnACmz64H/NntxBdcbhOQrdHNFjwCME2iuvLIsIGVZ993gluubX78AgdjNovK3MIO7k0EHvnxAof9+MT6fLgJy8UvC+I6GPfjKwKkXL4Wmafux1cEiMeOiczdBDLwzogY3ARir/sSuI/zc5HVCGTES4aCg0B+Ud6C37EoTD4zo10ll6Eg3XIVRkvgKg2Ju1Sd0ZJyGQqjHFGxseVhfc2II3pIfK2QTrTENuV2cG+iu63AGlVMorMp2xB1wKLrRLNFdKIlNikX6a1IUG+Lce1h4iMLW28L1ymTlkVrCy6p4qR8HNwn9lncPV/yWbnriN9VvOwFdMk/iGv/Y+UXuJvvSvC36hqjiDfMcx29VO559f/c5CS6ZKTjfE7wt8YxRm/yC+Glct+xMVWJLrlG/dmQJC3Z7VTFHCtjSrUlGIFubi7iuZkIXXIQjexW9VrQMGaVfUl9FQcEH2V6cjcLtDVil1x6aY/EeNGjvPC6yh2r0EtmNbCf00CE886x3/hRo0vGaoXLqjIpMLrKPcZ19Qo5pZeigvTWUxG65CB+WaDcPaqYlusV5jTdhD5W8NGIgQsYapMWKDejYVs4g59KP3FvmoXbV2YcRYt9rIrbM6RtjIYXlHuBOJZ6M1+3tsrqWhDlRh/DfKmrd8qVukqFpa42V9iZ/CdRrtTVKSx4VFfvrOU4fm41otZHPxe70jR4UE/MUHkXocoZ9FmDGRpYCW9yiwPEz72LLSPH2vRUGIYBpJ1OGXxmv/Jw9T3mW0dTerbJ/9QbVx7O5yJOPJvCc5FP/Mzg8zDeepeJAWASvt3g87I85m4y9Dz8h9+08hRYKH7TYE+RU2aXuGLYGfRVuXAT4uYt67ZYWKz1BuuGLf3z6t/NwL0C/v+g0gvAJlIY97Cr3EXlObBWCDsCtBrwc02l9GLdU2prhWwDkrfjrPKzEXVsKHaIWv929q87UA8MMQMrucFvUvTpaHZ9EgIAAAFqdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1zdWI+PG1pPlQ8L21pPjxtbj4xPC9tbj48L21zdWI+PG1vPj08L21vPjxtZnJhYz48bXJvdz48bWk+bTwvbWk+PG1pPmc8L21pPjxtbz4tPC9tbz48bWZyYWM+PG1yb3c+PG1pPm08L21pPjxtc3VwPjxtaT52PC9taT48bW4+MjwvbW4+PC9tc3VwPjwvbXJvdz48bWk+cjwvbWk+PC9tZnJhYz48L21yb3c+PG1mZW5jZWQgc2VwYXJhdG9ycz0ifCI+PG1mcmFjPjxtcm93Pjxtc3FydD48bW4+MzwvbW4+PC9tc3FydD48bW8+LTwvbW8+PG1uPjE8L21uPjwvbXJvdz48bW4+MjwvbW4+PC9tZnJhYz48L21mZW5jZWQ+PC9tZnJhYz48L21hdGg+NZBFZAAAAABJRU5ErkJggg==)
But ![T subscript 1 end subscript greater than 0](data:image/png;base64,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)
![therefore fraction numerator m g minus fraction numerator m v to the power of 2 end exponent over denominator r end fraction over denominator fraction numerator square root of 3 minus 1 over denominator 2 end fraction end fraction greater than 0](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAH4AAABFCAYAAACMnlLmAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAApgpYK8gAABAZJREFUeNrtnXFkVVEcx6+ZzMw0jTyTSGaSGclMZkaeycxEJtUfq9kfSbJ/VjLZH/tnkiSRyaQ/Iqkk1T+ZmWTMJP0xUZlkJvZHzcyM9ft538d1vXffPXt7b/fc8/3w5d3z3rlv+/3uOed3fvfc8zyPlJLLor+iX6JumsMdxkV7RO2i3zSHe1SK1mkG97giukMzuEWn6DVaPXGERtEbjPPEEhZE50Tzog1E6PtFH0R/RP343KSoL1C3QfRFNA3nE0uoEG2K5kRNombRougxHKnHK/hsH5zv55UoLdoKiMScVtF30b6Q4ym8rg1M1XpET2lCOzkbaMWFjmfRM1SLvmJIIBZyTzRocDwquiq6jViAWMoL0SmD4w609E80nd1o4FZlcKzB4JroCE1HnOaWaBjBjo6Ly6IlXzdZ52VSmdqC9C7WjUB9DZbGMW/WXPdz0X2ck8SYZ3D+HCJhTVseFP0UpZDg6EP5ATg3GxFX4v1hvFYNYX7dS9PGm29eJtNVFyjXee9EnvIUXo+IxvKcM0XTxpdswFNtWJ5lyZcw8X9mNeQ7tyKomLo7qcTiz26Zlh8TzRjUJTEimN0yKT8temJQl8SIYHbLpDxfvlsvhks0bbwJZrdMymsx9WvBcQumchr8ddC08SaY3TIt11avt0I3MB1MYz5fQdO6xVGPtzsTj97ifOCbrx8XfUR5nNBVOt2YaWjyqYGuK44aBHurmNu/RYuPW55Cs4iaiDpMl7lDK3ohwjwFcTlPQRJOvnxEXKhFgDwLPUQZKZJ8+Yi4oHdFe3zH3SgjlqBrEk4Y1jmDoSjIXcQmkeDDALtLG1qqyQWg6e10jvJOvEfHW3oBtEUYhnI9r6dlyzSl3RfAVMgFsBlSf6MUf9QWVbYVOUMh9cIczw0aLG7xUwVa/HKerr6KXb29Dp+JMMZrANeVozwdFtyFdT29eI+3R3fH4e0R6+jStYkc5ZNh0zlbHL8Xxkj6qlYTh/vRi+Wal3keQbv9m5gRWM950Tt2CHnRZxYeIZjTW9uasq1Jwj/2UjRA/7qFdvP/RPU5hiidp372cmeutotufzKC85IYd/O6RGtxB79Pl3UPesxgxr6b12VRKyX4Xjq+jNRE6Ob96PN2+ih1Px1vLydh7OaI3Xx2nL8QwYHbmfbR8WXiupfZKPCHQTevq0zGvNIsi6Ljy8wakhGFunk/63S8/QzA+Re9aEkbzXTN0fHJYAGGHygwbmtLf+9ltlzZSYdze9JdohEGr6cp3KOLJiCEkKSQ9PVyhBBCCCGkyEBRV+boDhbctsQxdHGG/mzIPE3hJnyEyEF0V8xpmsEtUhjjD9EU7pD9jVf+wIFjLV03SOTGP46hTm+iGdydx/Omio//G7SmCd5wFbIAAAFFdEVYdE1hdGhNTAA8bWF0aCB4bWxucz0iaHR0cDovL3d3dy53My5vcmcvMTk5OC9NYXRoL01hdGhNTCI+PG1vPiYjeDIyMzQ7PC9tbz48bWZyYWM+PG1yb3c+PG1pPm08L21pPjxtaT5nPC9taT48bW8+LTwvbW8+PG1mcmFjPjxtcm93PjxtaT5tPC9taT48bXN1cD48bWk+djwvbWk+PG1uPjI8L21uPjwvbXN1cD48L21yb3c+PG1pPnI8L21pPjwvbWZyYWM+PC9tcm93PjxtZnJhYz48bXJvdz48bXNxcnQ+PG1uPjM8L21uPjwvbXNxcnQ+PG1vPi08L21vPjxtbj4xPC9tbj48L21yb3c+PG1uPjI8L21uPjwvbWZyYWM+PC9tZnJhYz48bW8+Jmd0OzwvbW8+PG1uPjA8L21uPjwvbWF0aD4jVPT/AAAAAElFTkSuQmCC)
![](https://mycourses.turito.com/tokenpluginfile.php/c161933dbfaab094c54655ab71e9b8f0/1/question/generalfeedback/902135/1/906747/Picture3.png)
or ![m g greater than fraction numerator m v to the power of 2 end exponent over denominator r end fraction](data:image/png;base64,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)
or ![v less than square root of r g end root](data:image/png;base64,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)
![therefore v subscript m a x end subscript equals square root of r g end root equals square root of 1.6 cross times 9.8 end root equals 3.96 blank m s to the power of negative 1 end exponent](data:image/png;base64,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)
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be projected horizontally with velocity
so that both the particles collide in ground at point
if both are projected simultaneously? ![left parenthesis g equals 10 blank m s to the power of negative 2 end exponent right parenthesis](data:image/png;base64,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)
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)
A particle
is projected from the ground with an initial velocity of
at an angle of 60
with horizontal. From what height
should an another particle
be projected horizontally with velocity
so that both the particles collide in ground at point
if both are projected simultaneously? ![left parenthesis g equals 10 blank m s to the power of negative 2 end exponent right parenthesis](data:image/png;base64,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)
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)
physics-General
physics-
A particle is projected with a speed
at
with the horizontal. The magnitude of angular momentum of the projectile about the point of projection when the particle is at its maximum height
is
A particle is projected with a speed
at
with the horizontal. The magnitude of angular momentum of the projectile about the point of projection when the particle is at its maximum height
is
physics-General
physics-
A body of mass 1kg is rotating in a vertical circle of radius 1m. What will be the difference in its kinetic energy at the top and bottom of the circle? (Take
)
A body of mass 1kg is rotating in a vertical circle of radius 1m. What will be the difference in its kinetic energy at the top and bottom of the circle? (Take
)
physics-General
physics-
A particle of mass
moves with constant speed along a circular path of radius
under the action of force
. Its speed is
A particle of mass
moves with constant speed along a circular path of radius
under the action of force
. Its speed is
physics-General
Physics
A particle is moving in a straight line with initial velocity of 200 ms-1 acceleration of the particle is given by
. Find velocity of the particle at 10 second.
A particle is moving in a straight line with initial velocity of 200 ms-1 acceleration of the particle is given by
. Find velocity of the particle at 10 second.
PhysicsGeneral
physics
A particle is moving in a circle of radius R with constant speed. It coveres an angle
in some time interval. Find displacement in this interval of time.
A particle is moving in a circle of radius R with constant speed. It coveres an angle
in some time interval. Find displacement in this interval of time.
physicsGeneral
chemistry-
The shape of AB3 E molecule (B = bond pair, E = lonepair)
The shape of AB3 E molecule (B = bond pair, E = lonepair)
chemistry-General
chemistry-
Which of the following is planar ?
Which of the following is planar ?
chemistry-General
chemistry-
The bond between chlorine and bromine in BrCl is
The bond between chlorine and bromine in BrCl is
chemistry-General
chemistry-
For which of the following molecule significant m¹0
A) ![](data:image/png;base64,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)
B) ![](data:image/png;base64,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)
C) ![](data:image/png;base64,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)
D) ![](data:image/png;base64,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)
For which of the following molecule significant m¹0
A) ![](data:image/png;base64,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)
B) ![](data:image/png;base64,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)
C) ![](data:image/png;base64,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)
D) ![](data:image/png;base64,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)
chemistry-General
chemistry-
Which bond angle q., would result in the maximum dipole moment for the triatomic molecule XY2 shown below
![](data:image/png;base64,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)
Which bond angle q., would result in the maximum dipole moment for the triatomic molecule XY2 shown below
![](data:image/png;base64,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)
chemistry-General
physics
A particle moves in straight line. Its position is given by x=2+5t-3t2. Find the ratio of initial velocity and initial acceleration.
A particle moves in straight line. Its position is given by x=2+5t-3t2. Find the ratio of initial velocity and initial acceleration.
physicsGeneral
physics
As shown in the figure a particle is released from P. It reachet at Q point at time t1 and reaches at point R at time t2 so
= ……
As shown in the figure a particle is released from P. It reachet at Q point at time t1 and reaches at point R at time t2 so
= ……
physicsGeneral