In that case, the torque at a point on the surface will clearly depend on its latitude, and you could write the equation down fairly easily. But I've no idea how this connects with pressure.6283186 said:They're the same.
Torque on a point on a sphere in a fluid refers to the rotational force applied on a specific point on a sphere when it is submerged in a fluid. It is caused by the difference in pressure acting on opposite sides of the point, which creates a net torque.
Torque on a point on a sphere in a fluid can be calculated using the formula T = r x F, where T is the torque, r is the radius of the sphere, and F is the force acting on the point. The force, in this case, is the difference in pressure multiplied by the area of the point.
The torque on a point on a sphere in a fluid is affected by the radius of the sphere, the density of the fluid, the viscosity of the fluid, and the velocity of the fluid. All of these factors play a role in determining the pressure difference and thus, the torque.
Torque on a point on a sphere in a fluid is directly related to pressure as it is caused by the difference in pressure acting on opposite sides of the point. The greater the pressure difference, the greater the torque on the point will be.
Calculating torque on a point on a sphere in a fluid is important in understanding the stability and balance of objects submerged in fluids. It is also crucial in determining the forces acting on different points of the sphere and can be used in various engineering and scientific applications.