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  1. Torque is a physical computation with the dimension of force times distance. Its SI unit is newton meter (N m). It also has unit as joule per radian. T o q u e = F o r c e × D i s t a n c e = N × m. In M K S unit it is Kg m per s 2 × m. Thus its dimensional formula is M L 2 T − 2.

  2. Answer: The angle between the moment the arm of the wrench and the force is without a doubt 90°, and sin 90° θ = 1. The torque is: T = F × r × sinθ. Therefore, magnitude of the torque = (800N) (0.4m) = 320 N∙m. Hence, the magnitude of the torque is 320 N∙m.

  3. Suppose, the torque acting on a body is given by τ = K L + M I / w. Where L = angular momentum, I = moment of inertia, w = angular speed. The dimensional formula for K M is same as that for:

  4. Assertion (A): Torque and force are analogous physical quantities in rotational motion and translatory motion respectively. Reason (R): Torque and force have same dimensions. View Solution

  5. A pair of physical qunatities having the same dimensional formula are: Easy.

  6. The dimensional formula for the torque is. The dimensional formula for impulse is same as the dimensional formula for (a) Momentum (b) Force (c) Rate of change of momentum (d) Torque. Dimensional formula of torque is बल-आघूर्ण का विमीय सूत्र है. If torque=force x perpendicular displacement, then it's ...

  7. What is the dimensional formula of volumetric stress? View Solution. Q5.

  8. The fundamental physical quantities that have same dimensions in the dimensional formulae of torque and angular momentum are [3] 1) mass and time 2) time and length 3) mass and length 4) mass only AL L . 11.vino tha nair of physical quantities NOT having same dimensional

  9. Here Torque is vector quantity while work is a scalar quantity. But both have same dimensions. Stress= $$\dfrac {Normal Resistance Force }{Area}$$ and Pressure = $$\dfrac{Force}{Area}$$

  10. L =r p sinθ, where r is the position and p is momentum. View Solution. Click here:point_up_2:to get an answer to your question :writing_hand:dimensional formula for angular momentum.