Physics-
General
Easy
Question
The resultant of the three vectors
shown in figure.
![](data:image/png;base64,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- r
- 2r
The correct answer is: ![r left parenthesis 1 plus square root of 2 right parenthesis](data:image/png;base64,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)
Related Questions to study
physics-
Given that
. And
makes angle
with
and
with
. Which of the following relations is correct?
Given that
. And
makes angle
with
and
with
. Which of the following relations is correct?
physics-General
physics-
Resultant of the two vector
is of magnitude P. If
is reversed, then resultant is of magnitude Q. What is the value of P2 + Q2 ?
Resultant of the two vector
is of magnitude P. If
is reversed, then resultant is of magnitude Q. What is the value of P2 + Q2 ?
physics-General
physics-
In the figure,
equals
![](data:image/png;base64,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)
In the figure,
equals
![](data:image/png;base64,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)
physics-General
physics-
Two vectors A and B are such that A+B=C and A2+B2 = C2. Which of the following statements is correct?
Two vectors A and B are such that A+B=C and A2+B2 = C2. Which of the following statements is correct?
physics-General
physics-
A particle is moving eastward with a velocity of 5 m/s. In 10 seconds, the velocity changes to 5 m/s northwards. The average acceleration in this time is
A particle is moving eastward with a velocity of 5 m/s. In 10 seconds, the velocity changes to 5 m/s northwards. The average acceleration in this time is
physics-General
physics-
A truck travelling due north at 30 m/s turns west and travels at the same speed; then the change in velocity is
A truck travelling due north at 30 m/s turns west and travels at the same speed; then the change in velocity is
physics-General
physics-
Two forces each numerically equal to 10 dynes are acting as shown in the following figure, then the resultant is
![](data:image/png;base64,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)
Two forces each numerically equal to 10 dynes are acting as shown in the following figure, then the resultant is
![](data:image/png;base64,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)
physics-General
physics-
Find the number of non-colinear vector producing zero resultant.
Find the number of non-colinear vector producing zero resultant.
physics-General
Maths-
Volume of a Cuboid is 30 cm³ and its
= 5 cm, b = 3 cm Find its height
Therefore, the height of the cuboid is 2 cm.
Volume of a Cuboid is 30 cm³ and its
= 5 cm, b = 3 cm Find its height
Maths-General
Therefore, the height of the cuboid is 2 cm.
Maths-
Find the altitude of a triangle whose base is 20 cm and Area is 150 cm²
Therefore, the height of the triangle is 15cm.
Find the altitude of a triangle whose base is 20 cm and Area is 150 cm²
Maths-General
Therefore, the height of the triangle is 15cm.
Maths-
ABCD is a Parallelogram DL
AB and DM
BC If AB = 18 cm, BC=12 cm and DM = 9 cm then find DL .
![](data:image/png;base64,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)
ABCD is a Parallelogram DL
AB and DM
BC If AB = 18 cm, BC=12 cm and DM = 9 cm then find DL .
![](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAI0AAAB2CAYAAAD1CxB/AAANmklEQVR4nO3dfVRUZR4H8C/SMCqvGy8rNIALtopAirJKxxfUFt/OmoStmklgQtlZ0YgkRde0sje108GTbJ4cC1DI1wRrdSUxRkBS8AVFKN8SOOogIS8CM87c3/5R2KCg88DM3Bl4Pn/Bvc/c54d+z33ufe69c62IiMBxDPqIXQBneXhoOGY8NBwzHhqOGQ8Nx4yHhmPGQ8Mx46HhmPHQcMx4aDhmPDQcMx4ajhkPDceMh4ZjxkPDMeOh4Zjx0HDMzCo0mjNvY0Tf/viTmxvc3Nzg4vIE/Ke9iV0X1WKXxukwq9AAQJ8B85FRqYRSqcSt6kJsCMxH3Ox3UKQSuzKujdmFph2pF6a9uwHzW9OxNbdV7Gq435l3aABAOgzDBtfjYkUNBLFr4QBYQmighUYjAFZi18G1Mf/QtJagpMIZQ4a6WUCxvYN5/z+0XsPBtauwxyES0eOkYlfTgwhorrmMsvOXoOzCoeJjhi+oe4Qb6XjB8xvYWAECSeExaj5S9vwbo3hmDEJ9aTeSFiUh82I/uDurUF0twcS307Bl0XDY6rsR4nqPlkJaGeRBoWsVpNT8tqjx5PsU6hZIywtVem/Giog/lttbtB5YiEFv2CK9NBkT7u25VSj77z7U+D2H0IH67c7Nbnhqk5mZiQMHDiA/Px9DhgzBqFGj4OrqKnZZFsXBwQGRkZGwsrICoEX1hQo0DolBULtsSDF02lym7ZplaM6dO4e4uDi0tLTgqaeewunTp3Ho0CE4OzvDx8cHnp6esLGxEbtMs9XU1ITs7Gykpqb+HhgAsIK1dR9AENDtocUoY2c3tLa20rBhw+j999+nJ5988t7yqqoq+vjjj8nf35/69u1LL7zwAh08eJA0Go2I1ZqnV199lWbPnk2CILRb3np4EQ0c9C/6vkV3qYoKN0TT6xmXSd9/SbMLTWJiIkVHR1NBQUG70LQRBIGKi4tp6dKl5OrqSh4eHpSYmEjnz58XoVrzk52dTTKZjGprax9c2XqcVgYNoLGrFVSrJSLSUl3RB/SMuz8l5N3Ruw+zCs3Ro0fJ19eX6uvrOw2NLrVaTVlZWfT888+TjY0NjRw5kpKTk6mmpsZEFZsXpVJJAwYMoJycnE7btJz/khYGu5PrwOH0tyBfcnULpHkpp6iRoR+zCc3t27fJx8eHFAoFEZFeodFVW1tLKSkpFBISQhKJhMLDw2nfvn2kUul/KmnJBEGg8PBwio+P16P1Xaq7ep7OnL1IN1se3fp+ZhOayMhIWrFixb3fWUOjq6KiglatWkVeXl7k4uJCcXFxdPLkyQfG+J5ELpdTQEAAtbR0IQWMzCI0O3fupBEjRrTbK3QnNG20Wi3l5ubSggULyM7Ojvz9/emjjz6i6urq7pZsVi5fvkzOzs505swZk/Qnemiqq6tJJpNRWVlZu+WGCI2upqYmSktLo7CwMJJIJDR16lTKyMig5uZmg/UhBo1GQ2PGjKH169ebrE9RQyMIAk2ZMoWSk5MfWGfo0OiqrKykDz/8kPz8/MjR0ZFiY2Pp2LFjFjl8ffDBBzRx4kTSarUm61PU0GzatIkmT57c4R9szNC0EQSBTp48SXFxceTi4kK+vr60du1aunLlilH7NZSSkhJydXWla9eumbRf0UJTVlZGTzzxRKfHF6YIjS6VSkX79++nWbNmkVQqpdDQUJLL5dTQ0GCyGli0tLTQ0KFDaceOHSbvW5TQqFQqGjFiBO3atavTNqYOja7a2lravHkzhYSEUP/+/Wn+/Pl0+PBhk8w+7969m55++mlSKBQPHS7j4+Np3rx5Rq+nI6KEJikpiV566aWHthEzNLrKy8tp5cqV5OXlRTKZjJYvX04XLlwwWn+xsbEkk8nI1taW/Pz86JNPPqFbt261a5OTk0NeXl5UV1dntDoexrzv3OuF/rjA+NvPur931s7kTJ3SY8eOkY+PD92+ffuh7cxlT9NGq9XSkSNHKDo6muzs7GjUqFH02WefdXyNp4t++eUXsrW1pdLSUmpoaKDPP/+cgoODSSqV0rx58yg3N5d+/fVX8vb2ptzcXIP1y8qkoamvrydfX1/Ky8t7ZFtzC40u3Tmfvn370qxZs2j//v2kVqu7td0XX3yRYmNjH1heXFxMixYtInt7ewoKCqJly5Z1q5/uMmloXn75ZXrrrbf0amvOodGlO+fj6upKS5cupZKSEuY5n6KiIrK3t6fr16932ubLL7+kgIAAam1t7W7Z3WKy0Ozbt4+GDx+u9wVESwlNG905H2dnZwoMDKQNGzY8NAS6nx07diy99957nbapqqoid3d3Ki0tNWTZXWKS0Fy/fp1kMhmdO3dO789YWmh0tc35REREUL9+/Wj69OmUmZnZ6cXE3bt3k6enZ6eXNLRaLYWFhdGnn35qzLL1ZvTQCIJA06ZNY/6DLTk0um7dukWbN2+m0aNHk5OTE73yyiuUn59/b/hSqVTk6+tLaWlpnW4jOTmZwsLCTHqp4GGMGpry8nKSyWRUVVXF/NmeEpqO6J6JSaVSGj58OG3bto0aG9vfCqXPJKgYjBYatVpNwcHB9PXXX3fp8z05NLp0z8Ts7e0pMjKScnJySKvV0qpVqygqKkrsEh/AJ/c4ZkZ7WG716tW4cuUK0tLSuvT5wsJCREVF4aeffjJwZearqqoK27dvx1dffQUPDw9cvXoVJSUlcHBwELu09oyx+yooKNBr1vdR2+gNw1NH6uvrycfHR2cSVEXHE/3oMWtPeuWg7lMDd+nEykCSSMbS+kume5TH4MNTU1MToqKiIJfL4ejoaOjN9woJCQmYO3cuxo0bp7PUGi5/FvD9XgWa2xapS7D3kBIOtqa9DmXwJyzj4+MRHh6O0NBQQ2+6V8jKysKpU6dQUFBw3xorPB42He4/7IWieQqm9AfUxXtwVDYd469fNGmNBt3TZGVl4cSJE3j33XcNudleQ6lUYsmSJUhPT+/wseM+rtMx8y8/YK+iGYAaJ/bmwTv8GTia+IK3wUJz8+ZNLF68GOnp6ZBK+ZfJsCIixMbGIjExEUOGDOm4kZUbZsz0Qd5eBZpVx7FH4YPnpjiY/JvlDBIaIkJMTAzi4+MREBBgiE32OnK5HHfv3sVrr732kFZ94P7sTPjk7cX3uXtQ8NfnMMXJZCXe0+1jmp9//hmTJk1CYWEhZDKZIWrqVTQaDUJDQ7Fs2TJ89913j2xv5RGLL974B/wW/hmpFc/DEdkmqPI+3Tn1unv3Lo0ePZoyMzMNcy6no7eccq9bt45iYmLELoNJt/Y069atw6BBgzBnzhxDZbhXKSkpQXp6On788UexS2HS5dAUFRUhNTUVxcXFhqyn12hpaUF0dDTkcjns7OzELodJlw6E79y5g6ioKGzduhVOTiIcifUAK1asQEREBEJCQsQuhVmX9jQJCQmYMWMGJkyYYOh67qmqqsLNmzexcOHCDtdrNBooFAqUl5db3Fep5eTkoKioCHl5eWKX0iXMofn2229RWFho9HFYKpVCIpFg8ODBHa5Xq9VITU0FWdiXk9bV1WHx4sXIzs6GRCIRu5yuYTlqViqV5O3tTWfPnjXScfkfHnX21NTURABEv8ma1dy5c2nLli1il9Eteh/T0O8zlkuWLEFgYKARY9xzZWRkoLm5GTExMWKX0i16D09yuRyNjY14/fXXjVlPj1VZWYm1a9ciLy9P3KcjDUCv0Fy6dAlr1qxBQUEB+vThN/uxEgQBCxYswMaNG+Hm5iZ2Od32yDv3NBoNxo8fj8rKSpMOS01NTbh69Wqn17K0Wi1Onz6NoKAgsw9yQ0MDAgMDkZKSInYpBvHI0Ny4cQOHDx82VT09VkREBGxt9X7PiVnjL9QwCTXyEwIx6T9KONpKANKC+j+JmWu24rMF/rC0G0nMe7/eo1hj4MJ9qFQqoaypxeVdYTiz/N/Y+avYdbHrIDQanH57JPo6TUXKNf6qUWOx9fSEmwSwxP38g6FRHUfq3n4I//svSEu7AI0IRd1PnZ+AoYOX4KhFv5tbwI3st/CPyZMxOWwCgke/g+alqzHHWey62D0QmjtHUpHtNAOrEmaiaYecv0TdYKzgGByJ5UlJSFqxHEnLpqJx02JsLFaLXRiz++Zp6vBd+mF4/zMJQ//WiFm2M/DFoTUY86y9ONX1KFbo5x6AsRMm/HbgO2kctApvrD9QgaSRljXD3m5PI9z8Bun/s4WXdQG+3nUW/QdaI1u+Bzf4oY3Baa7n4kipNQYO8hC7FGY6exoB13Zux/EBvphZmocfAMDJD257tmH75UgkDLIWq8YeQourW5+DZ6YNrKwAsnZC4OxN2GKBBzV/hEZbgR07yjB+xTlsmff4b8sEJVJrArBx2yksXRdsnu8utAg2GLOxAqqNYtdhGPeGJ82pdOy8NhFzpj+us9YNz74YhpqML5B7R4zyOHNkETPC6vwEBE76D5SOtmi7bUnyVCJyDr0JPz5qmpxFhIYzL/wyAseMh4ZjxkPDMeOh4Zjx0HDMeGg4Zjw0HDMeGo4ZDw3HjIeGY8ZDwzHjoeGY8dBwzHhoOGY8NBwzHhqOGQ8Nx4yHhmPGQ8Mx46HhmPHQcMx4aDhmPDQcMx4ajhkPDceMh4ZjxkPDMeOh4Zjx0HDMeGg4Zjw0HDMeGo4ZDw3HjIeGY/Z/KfnnOzDvBEEAAAAASUVORK5CYII=)
Maths-General
Maths-
ABCD is a Parallelogram, DL
AB If AB = 20 cm, AD = 13 cm and area of the Parallelogram is 100 cm², find AL.
![](data:image/png;base64,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)
ABCD is a Parallelogram, DL
AB If AB = 20 cm, AD = 13 cm and area of the Parallelogram is 100 cm², find AL.
![](data:image/png;base64,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)
Maths-General
Maths-
The base of a Parallelogram is twice its height If the area of the Parallelogram is 512 cm², then find the height
Therefore, height of the parallelogram is 16cm.
The base of a Parallelogram is twice its height If the area of the Parallelogram is 512 cm², then find the height
Maths-General
Therefore, height of the parallelogram is 16cm.
Maths-
Find the Area of a Square whose side is 63 cm
Therefore, the area of square is .
Find the Area of a Square whose side is 63 cm
Maths-General
Therefore, the area of square is .
Maths-
Find the Area of a Rectangle whose length is 10 cm and breadth 6 cm
Therefore, the area of the rectangle is 60 cm².
Find the Area of a Rectangle whose length is 10 cm and breadth 6 cm
Maths-General
Therefore, the area of the rectangle is 60 cm².