--%>

State Hooke's law as it applies to a spring

a 6.00 kg mass is situated at (-1.00, 3.00) meters, what is its mass moment of inertia: a)about the x-axis b)about the y-axis c)About a line defined by x=6.00 m
The same object is hung from identical wires made of aluminum, cast iron, copper, and steel. rank the order in which the wires will stretch from least to greatest. 
A girl with a mass of 47 kg sits on one end of a seesaw that is 3.0m long and is pivoted 1.3 m from the girl. if the seesaw is just balanced when a boy sits at the opposite end, what is his weight?
A flywheel slows down uniformly and comes to rest in 22.0 seconds. it was rotating initally at 4 revolutions per second and has a di diameter of 50.0 cm. a) what was the centripetal acceleration when it was rotating initially? B) What was the tangential acceleration?
What is the net torque on a solid wheel with a mass of 1 kg and diameter of 1 m if it has an angular acceleration of 5.0 rad/s/s?
A mass of 100.0 kg is suspended from a steel wire of diameter 1.5 mm and length of 12.0 m. a) What will be the new length of the steel wire? b) If the diameter of the wire is doubled, what would be the stretch?
The drain plug on a cars engine has been tightened to a torque of 25 N*m. If an 8 inch long wrench is used to change the oil, what is the minimum force needed to loosen the plug. 
Three masses are positioned as follows: 3.0kg at (3,2), 4.0 kg at (0,-1), and 5.0 kg at (5, -7). Locate the center of mass of the system.
State Hooke's law as it applies to a spring. 
A 2.00 m long rod is hinged at one end. the rod is initially held in the horizontal position and then released as the free end is allowed to fall. calculate the angular acceleration of the rod as it is released. 
Compare the mass moments of inertia of the three planets shown blew. show your calculations properly.underneath is a picture of three circles. circle a has a mass of M and a radius of R. Circle B has a mass of 2M and a radius of 2R. Circle C has a mass of 3M and a radius of 3R.  

   Related Questions in Physics

  • Q : Explain Boyle's law Boyle's law (R.

    Boyle's law (R. Boyle; 1662); Mariotte's law (E. Mariotte; 1676) - The product result of the volume and pressure of an ideal gas at constant (steady) temperature is constant.

  • Q : Explain Rydberg formula Rydberg formula

    Rydberg formula (Rydberg): The formula that explains all of the characteristics of hydrogen's spectrum, comprising the Balmer, Paschen, Lyman, Brackett, and Pfund sequence. For the transition between an electron in

  • Q : Developing an algorithm to remove noise

    sir, Would you please help me to develop an algorithm to reduce noise and to detect weak signals under water using Green's function?

  • Q : Define Weiss constant Weiss constant :

    Weiss constant: The characteristic constant dependent on the substance, employed in computing the susceptibility of the paramagnetic materials.

  • Q : On which gravitational force depends

    Explain in short on which the gravitational force depends on?

  • Q : Define Kelvin or basic SI unit of

    Define Kelvin or basic SI unit of thermodynamic temperature: Kelvin: K (after Lord Kelvin, 1824-1907): The basic SI unit of thermodynamic temperature stated as 1/273.16 of the thermodynamic temperature of triple point of the water.

  • Q : Explain Stern-Gerlach experiment

    Stern-Gerlach experiment (O. Stern, W. Gerlach; 1922): The experiment which explains the features of spin (that is intrinsic angular momentum) as a different entity apart from the orbital angular momentum.

  • Q : Define Tardon Tardon : A particle that

    Tardon: A particle that has a positive real mass and travels at a speed very less than c in all inertial frames.

  • Q : Define Gauss law Gauss' law (K.F.

    Gauss' law (K.F. Gauss): The electric flux via a closed surface is proportional to the arithmetical sum of electric charges contained in that closed surface; in its differential form, div E = rho,

  • Q : What is Lawson criterion Lawson

    Lawson criterion (J.D. Lawson): This is the condition for the discharge of energy from a thermonuclear reactor. This is usually stated as the minimum value for the product of the density of the fuel particles and the energy imprisonme