The kinetic energy of a rotating mass is given by [KE=1/2*I*omega^2] If I =6.50 lbm-ft2 and the angular velocity is ω =1260 rpm, determine the kinetic energy in ft-lbf.
Dear student,
Find this solution.if any issue with that don't forget to write in comment section.I will rectify them as soon as possible.
If you find the solution helpful and kindly RATE THE ANSWER it would be appreciated.
Your rating is important to me.
Thanks for asking..
The kinetic energy of a rotating mass is given by [KE=1/2*I*omega^2] If I =6.50 lbm-ft2 and...
2. A rocket with a mass of 4000 lbm (1818.19 kg) travels at 27,000 ft/s (8229.6 m/s). What is the kinetic energy in ft-lbf (MJ) in both English and SI units?
We learned in class that the kinetic energy (KE) of an object with mass m moving at velocity v is KE =½ m v^2. Accordingly, the kinetic energy (KE) per unit mass (m) of a body moving at velocity v is KE/m=v^2 /2. What is the asteroid’s kinetic energy per unit mass (J/kg) for an impact at this velocity? State your answer in units of J/kg. velocity is 29.8 km/s
The kinetic energy, KE, for an object of mass m, moving at velocity v is represented with the equation KE is equal to (1/2)(mass)(velocity)^2 Write the kinetic energy equation using a mathematical equation. Include: • The symbols for mass and velocity. • The Math Equation Function to write 1/2 in the fraction format. • Use the superscript format to write (velocity)^2.
1. All of the objects below are rotating with an angular velocity of 2 rpm. They each have a mass of 15 kg and a radius of 0.3 m. For each object a) calculate the moment of inertia. Rank in order from smallest to largest. b) calculate the rotational kinetic energy. Rank in order from smallest to largest. c) calculate the angular momentum. Rank in order from smallest to largest. Solid cylinder or disc, symmetry axis Hoop about symmetry axis...
Two uniform rods of identical mass and identical length are rotating with identical rotational kinetic energy. The first rod is rotating about and axis that passes through its left end and points perpendicular to the rod. The second rod is rotating about an axis that passes through its center and points perpendicular to the rod. Which rod has a larger magnitude of angular velocity? a. They both have the same magnitude of angular velocity. b. The second rod. c. The...
please double check the answer. Previusly i got wrong answer. XIncorrect. Fluid with 65 lbm/ft3 density is flowing steadily through the rectangular box shown. Given A1-0.8 ft2 A2 = 0.3 ft2 A3-1 ft2 V1-16ft/s, and V2 = 24f ft/s, determine velocity V3 L. 60° Fig. P4.21 12.8 7.2 V3 j) ft/s
2: Angular Momentum and Energy of a Rotating Spinning Wheel The 15-kg circular disk spins about its axle with a constant angular velocity of w 10rad/s. Simultaneously, the yoke is rotating with a constant angular velocity of 5rad/s. Determine the angular momentum of the disk about its center of mass O, and its kinetic energy. 5o mm
1. What is the angular momentum of a 0.240-kg ball rotating on the end of a thin string in a circle of radius 1.35 m at an angular speed of 15.0 rad/s ? 2. A diver can reduce her moment of inertia by a factor of about 4.0 when changing from the straight position to the tuck position. If she makes 2.0 rotations in 1.5 s when in the tuck position, what is her angular speed (rev/s) when in the...
1. A moon of mass \(m\) orbits around a non-rotating planet of mass \(M\) with orbital angular velocity \(\Omega\). The moon also rotates about its own axis with angular velocity \(\omega\). The axis of rotation of the moon is perpendicular to the plane of the orbit. Let \(I\) be the moment of inertia of the moon about its own axis. You can assume \(m<<M\)so that the center ofmass of the system is at the center of the planet.(a) What is...
The average kinetic energy of an atom in a monatomic ideal gas is given by KE=(3/2)kT,where k = 1.38