m x (v)squared/F
where m is mass,
v is the velocity .. this value must be squared.
F is the Force
In circular motion, the normal force can be determined by using the equation: Normal force (mass x velocity2) / radius. This formula takes into account the mass of the object, its velocity, and the radius of the circular path it is moving along.
When the radius of the circular motion is increased, the period of rotation also increases. This is because the period of rotation is directly proportional to the radius of the circle in uniform circular motion.
In circular motion, velocity is directly proportional to the radius and angular velocity (omega). This means that as the radius or angular velocity increases, the velocity of the object in circular motion also increases.
In circular motion, the velocity of an object is directly proportional to its radius. This means that the larger the radius, the greater the velocity needed to maintain the circular path. This relationship is described by the equation v = ωr, where v is the velocity, ω is the angular velocity, and r is the radius.
The circular orbit equation used to calculate the motion of objects in a circular path is called the centripetal force equation, which is F mv2/r.
In circular motion, the normal force can be determined by using the equation: Normal force (mass x velocity2) / radius. This formula takes into account the mass of the object, its velocity, and the radius of the circular path it is moving along.
When the radius of the circular motion is increased, the period of rotation also increases. This is because the period of rotation is directly proportional to the radius of the circle in uniform circular motion.
If an object moves in a circular path it goes faster when the radius gets smaller according to the equation of circular motion F=mv^2 /r
In circular motion, velocity is directly proportional to the radius and angular velocity (omega). This means that as the radius or angular velocity increases, the velocity of the object in circular motion also increases.
In circular motion, the velocity of an object is directly proportional to its radius. This means that the larger the radius, the greater the velocity needed to maintain the circular path. This relationship is described by the equation v = ωr, where v is the velocity, ω is the angular velocity, and r is the radius.
The circular orbit equation used to calculate the motion of objects in a circular path is called the centripetal force equation, which is F mv2/r.
Circular motion mg =T2 x m/ r mg = circular motion T = time r = radius m= mass
The formula for calculating centripetal acceleration in terms of the radius of the circular motion is a v2/r, where "a" represents the centripetal acceleration, "v" is the velocity of the object in circular motion, and "r" is the radius of the circle.
Curve linear is antonym to linear. Circular is one among many curvelinear motions. In case of circular there will be a constant radius but in curvelinear radius would change at every instant
The equation MV^2 = E2r is used to calculate the kinetic energy of an object in circular motion, where M is the mass of the object, V is the velocity, E is the eccentricity of the orbit, and r is the radius of the circular path. It combines the concepts of kinetic energy and centripetal force in circular motion.
The relationship between velocity (v) and radius (r) of rotation in the equation v r is that the velocity of an object in circular motion is directly proportional to the radius of the circle and the angular velocity () of the object. This means that as the radius of rotation increases, the velocity of the object also increases, assuming the angular velocity remains constant.
Tangential motion is motion that occurs perpendicular to the radius of a circular path. It represents the speed or direction change of an object moving in a circular path. Tangential motion is often seen in circular motion scenarios, like a car going around a curve or a satellite orbiting around a planet.