For uniform circular motion,does the direction of the centripetal force depend on th sense of rotation clockwise or anti-clockwise)?

The variation of angular position theta , of a point on a rotating rigid body, with time t is shown in the figure . Is the body rotating clockwise or anti-clockwise?

Earth can be thought of as a sphere of radius 6400 km.Any object (or a person) is pewrforming circular motion around the axis of the earth due to the earth rotation (period 1 day). What is acceleration of object on the surface of the earth (at equator) towards its centre? What is it at latitude theta ? How does these acceleration compare with g = 9.8 m//s^(2) ?

A disc spinning clockwise about its axis with angular velocity omega_0 is set on a rough horizontal plane[Fig.]. What si the direction of frictional force at point P and sense of frictional torque ,before pure rolling starts? .

A paticle of mass m is executing uniform circular motion on a path of radius r. If p is the magnitude of its linear momentum, then the radial force acting on the particle is

ODBAC is a fixed rectangular conductor of negligible resistance (CO is not connected) and OP is a conductor which rotates clockwise with an angular velocity omega [Fig EP 6.24]. The entire system is in a uniform megnetic field B whose direction is along the normal to the surface of the rectangular conductor ABDC. The condutor OP is in electric contact with ABDC. The rotating conductor has a resistance of lambda per unit length. Find the current in the rotating conductor, as it rotates by 180.

In a region of a uniform magnetic induction B=10^(-3)T , a circular coil of raidus 40cm and resistance pi^(3)Omega is rotated about an axis which is perpendicular to the direction of vecB and which forms a diameter of the coil. If the coil rotates at 400 r.p.m., the amplitude of the alternating current induced in the coil is

The point (4,1) undergoes the following three successive transformations , reflection about the line y = x-1 translation through a distance 1 unit along the positive direction rotation thrpough an angle pi/4 about the origin in the anti - clockwise direction Then the coordinates of the final point are ,

Consider a circular loop of wire lying in the plane of the table, let the current pass through the loop clockwise apply right hand rule to find out the direction of the magnetic field inside and outside the loop.